1,1,10,0,0.163443," ","integrate(cos(b*x+a),x, algorithm=""giac"")","\frac{\sin\left(b x + a\right)}{b}"," ",0,"sin(b*x + a)/b","A",0
2,1,18,0,0.191046," ","integrate(cos(b*x+a)^2,x, algorithm=""giac"")","\frac{1}{2} \, x + \frac{\sin\left(2 \, b x + 2 \, a\right)}{4 \, b}"," ",0,"1/2*x + 1/4*sin(2*b*x + 2*a)/b","A",0
3,1,22,0,0.158636," ","integrate(cos(b*x+a)^3,x, algorithm=""giac"")","-\frac{\sin\left(b x + a\right)^{3} - 3 \, \sin\left(b x + a\right)}{3 \, b}"," ",0,"-1/3*(sin(b*x + a)^3 - 3*sin(b*x + a))/b","A",0
4,1,32,0,0.156028," ","integrate(cos(b*x+a)^4,x, algorithm=""giac"")","\frac{3}{8} \, x + \frac{\sin\left(4 \, b x + 4 \, a\right)}{32 \, b} + \frac{\sin\left(2 \, b x + 2 \, a\right)}{4 \, b}"," ",0,"3/8*x + 1/32*sin(4*b*x + 4*a)/b + 1/4*sin(2*b*x + 2*a)/b","A",0
5,1,34,0,0.239209," ","integrate(cos(b*x+a)^5,x, algorithm=""giac"")","\frac{3 \, \sin\left(b x + a\right)^{5} - 10 \, \sin\left(b x + a\right)^{3} + 15 \, \sin\left(b x + a\right)}{15 \, b}"," ",0,"1/15*(3*sin(b*x + a)^5 - 10*sin(b*x + a)^3 + 15*sin(b*x + a))/b","A",0
6,1,46,0,0.189621," ","integrate(cos(b*x+a)^6,x, algorithm=""giac"")","\frac{5}{16} \, x + \frac{\sin\left(6 \, b x + 6 \, a\right)}{192 \, b} + \frac{3 \, \sin\left(4 \, b x + 4 \, a\right)}{64 \, b} + \frac{15 \, \sin\left(2 \, b x + 2 \, a\right)}{64 \, b}"," ",0,"5/16*x + 1/192*sin(6*b*x + 6*a)/b + 3/64*sin(4*b*x + 4*a)/b + 15/64*sin(2*b*x + 2*a)/b","A",0
7,1,44,0,0.207964," ","integrate(cos(b*x+a)^7,x, algorithm=""giac"")","-\frac{5 \, \sin\left(b x + a\right)^{7} - 21 \, \sin\left(b x + a\right)^{5} + 35 \, \sin\left(b x + a\right)^{3} - 35 \, \sin\left(b x + a\right)}{35 \, b}"," ",0,"-1/35*(5*sin(b*x + a)^7 - 21*sin(b*x + a)^5 + 35*sin(b*x + a)^3 - 35*sin(b*x + a))/b","A",0
8,1,60,0,0.210129," ","integrate(cos(b*x+a)^8,x, algorithm=""giac"")","\frac{35}{128} \, x + \frac{\sin\left(8 \, b x + 8 \, a\right)}{1024 \, b} + \frac{\sin\left(6 \, b x + 6 \, a\right)}{96 \, b} + \frac{7 \, \sin\left(4 \, b x + 4 \, a\right)}{128 \, b} + \frac{7 \, \sin\left(2 \, b x + 2 \, a\right)}{32 \, b}"," ",0,"35/128*x + 1/1024*sin(8*b*x + 8*a)/b + 1/96*sin(6*b*x + 6*a)/b + 7/128*sin(4*b*x + 4*a)/b + 7/32*sin(2*b*x + 2*a)/b","A",0
9,0,0,0,0.000000," ","integrate(cos(b*x+a)^(7/2),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{7}{2}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(7/2), x)","F",0
10,0,0,0,0.000000," ","integrate(cos(b*x+a)^(5/2),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(5/2), x)","F",0
11,0,0,0,0.000000," ","integrate(cos(b*x+a)^(3/2),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(3/2), x)","F",0
12,0,0,0,0.000000," ","integrate(cos(b*x+a)^(1/2),x, algorithm=""giac"")","\int \sqrt{\cos\left(b x + a\right)}\,{d x}"," ",0,"integrate(sqrt(cos(b*x + a)), x)","F",0
13,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{\cos\left(b x + a\right)}}\,{d x}"," ",0,"integrate(1/sqrt(cos(b*x + a)), x)","F",0
14,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(3/2),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-3/2), x)","F",0
15,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(5/2),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-5/2), x)","F",0
16,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(7/2),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-7/2), x)","F",0
17,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(7/2),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{7}{2}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(7/2), x)","F",0
18,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(5/2),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(5/2), x)","F",0
19,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(3/2),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(3/2), x)","F",0
20,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(1/2),x, algorithm=""giac"")","\int \sqrt{c \cos\left(b x + a\right)}\,{d x}"," ",0,"integrate(sqrt(c*cos(b*x + a)), x)","F",0
21,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{c \cos\left(b x + a\right)}}\,{d x}"," ",0,"integrate(1/sqrt(c*cos(b*x + a)), x)","F",0
22,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-3/2), x)","F",0
23,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-5/2), x)","F",0
24,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(7/2),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-7/2), x)","F",0
25,0,0,0,0.000000," ","integrate(cos(b*x+a)^(4/3),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{4}{3}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(4/3), x)","F",0
26,0,0,0,0.000000," ","integrate(cos(b*x+a)^(2/3),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{2}{3}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(2/3), x)","F",0
27,0,0,0,0.000000," ","integrate(cos(b*x+a)^(1/3),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{\frac{1}{3}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(1/3), x)","F",0
28,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(1/3),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-1/3), x)","F",0
29,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(2/3),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-2/3), x)","F",0
30,0,0,0,0.000000," ","integrate(1/cos(b*x+a)^(4/3),x, algorithm=""giac"")","\int \frac{1}{\cos\left(b x + a\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(cos(b*x + a)^(-4/3), x)","F",0
31,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(4/3),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{4}{3}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(4/3), x)","F",0
32,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(2/3),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{2}{3}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(2/3), x)","F",0
33,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^(1/3),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{\frac{1}{3}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(1/3), x)","F",0
34,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(1/3),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-1/3), x)","F",0
35,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(2/3),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-2/3), x)","F",0
36,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a))^(4/3),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^(-4/3), x)","F",0
37,0,0,0,0.000000," ","integrate(cos(b*x+a)^n,x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{n}\,{d x}"," ",0,"integrate(cos(b*x + a)^n, x)","F",0
38,0,0,0,0.000000," ","integrate((c*cos(b*x+a))^n,x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)\right)^{n}\,{d x}"," ",0,"integrate((c*cos(b*x + a))^n, x)","F",0
39,1,34,0,0.535879," ","integrate((a*cos(x)^2)^(5/2),x, algorithm=""giac"")","\frac{1}{15} \, {\left(3 \, a^{2} \sin\left(x\right)^{5} - 10 \, a^{2} \sin\left(x\right)^{3} + 15 \, a^{2} \sin\left(x\right)\right)} \sqrt{a} \mathrm{sgn}\left(\cos\left(x\right)\right)"," ",0,"1/15*(3*a^2*sin(x)^5 - 10*a^2*sin(x)^3 + 15*a^2*sin(x))*sqrt(a)*sgn(cos(x))","A",0
40,1,17,0,0.293875," ","integrate((a*cos(x)^2)^(3/2),x, algorithm=""giac"")","-\frac{1}{3} \, {\left(\sin\left(x\right)^{3} - 3 \, \sin\left(x\right)\right)} a^{\frac{3}{2}} \mathrm{sgn}\left(\cos\left(x\right)\right)"," ",0,"-1/3*(sin(x)^3 - 3*sin(x))*a^(3/2)*sgn(cos(x))","A",0
41,1,9,0,0.392626," ","integrate((a*cos(x)^2)^(1/2),x, algorithm=""giac"")","\sqrt{a} \mathrm{sgn}\left(\cos\left(x\right)\right) \sin\left(x\right)"," ",0,"sqrt(a)*sgn(cos(x))*sin(x)","A",0
42,0,0,0,0.000000," ","integrate(1/(a*cos(x)^2)^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{a \cos\left(x\right)^{2}}}\,{d x}"," ",0,"integrate(1/sqrt(a*cos(x)^2), x)","F",0
43,1,47,0,0.415010," ","integrate(1/(a*cos(x)^2)^(3/2),x, algorithm=""giac"")","-\frac{\frac{\log\left({\left| -\sqrt{a} \tan\left(x\right) + \sqrt{a \tan\left(x\right)^{2} + a} \right|}\right)}{\sqrt{a}} - \frac{\sqrt{a \tan\left(x\right)^{2} + a} \tan\left(x\right)}{a}}{2 \, a}"," ",0,"-1/2*(log(abs(-sqrt(a)*tan(x) + sqrt(a*tan(x)^2 + a)))/sqrt(a) - sqrt(a*tan(x)^2 + a)*tan(x)/a)/a","A",0
44,1,126,0,0.562096," ","integrate(1/(a*cos(x)^2)^(5/2),x, algorithm=""giac"")","\frac{\frac{3 \, \log\left({\left| \frac{1}{\tan\left(\frac{1}{2} \, x\right)} + \tan\left(\frac{1}{2} \, x\right) + 2 \right|}\right)}{\mathrm{sgn}\left(-\tan\left(\frac{1}{2} \, x\right)^{2} + 1\right)} - \frac{3 \, \log\left({\left| \frac{1}{\tan\left(\frac{1}{2} \, x\right)} + \tan\left(\frac{1}{2} \, x\right) - 2 \right|}\right)}{\mathrm{sgn}\left(-\tan\left(\frac{1}{2} \, x\right)^{2} + 1\right)} + \frac{4 \, {\left(5 \, {\left(\frac{1}{\tan\left(\frac{1}{2} \, x\right)} + \tan\left(\frac{1}{2} \, x\right)\right)}^{3} - \frac{12}{\tan\left(\frac{1}{2} \, x\right)} - 12 \, \tan\left(\frac{1}{2} \, x\right)\right)}}{{\left({\left(\frac{1}{\tan\left(\frac{1}{2} \, x\right)} + \tan\left(\frac{1}{2} \, x\right)\right)}^{2} - 4\right)}^{2} \mathrm{sgn}\left(-\tan\left(\frac{1}{2} \, x\right)^{2} + 1\right)}}{16 \, a^{\frac{5}{2}}}"," ",0,"1/16*(3*log(abs(1/tan(1/2*x) + tan(1/2*x) + 2))/sgn(-tan(1/2*x)^2 + 1) - 3*log(abs(1/tan(1/2*x) + tan(1/2*x) - 2))/sgn(-tan(1/2*x)^2 + 1) + 4*(5*(1/tan(1/2*x) + tan(1/2*x))^3 - 12/tan(1/2*x) - 12*tan(1/2*x))/(((1/tan(1/2*x) + tan(1/2*x))^2 - 4)^2*sgn(-tan(1/2*x)^2 + 1)))/a^(5/2)","B",0
45,0,0,0,0.000000," ","integrate((a*cos(x)^3)^(5/2),x, algorithm=""giac"")","\int \left(a \cos\left(x\right)^{3}\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate((a*cos(x)^3)^(5/2), x)","F",0
46,0,0,0,0.000000," ","integrate((a*cos(x)^3)^(3/2),x, algorithm=""giac"")","\int \left(a \cos\left(x\right)^{3}\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate((a*cos(x)^3)^(3/2), x)","F",0
47,0,0,0,0.000000," ","integrate((a*cos(x)^3)^(1/2),x, algorithm=""giac"")","\int \sqrt{a \cos\left(x\right)^{3}}\,{d x}"," ",0,"integrate(sqrt(a*cos(x)^3), x)","F",0
48,0,0,0,0.000000," ","integrate(1/(a*cos(x)^3)^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{a \cos\left(x\right)^{3}}}\,{d x}"," ",0,"integrate(1/sqrt(a*cos(x)^3), x)","F",0
49,0,0,0,0.000000," ","integrate(1/(a*cos(x)^3)^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(a \cos\left(x\right)^{3}\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((a*cos(x)^3)^(-3/2), x)","F",0
50,0,0,0,0.000000," ","integrate(1/(a*cos(x)^3)^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(a \cos\left(x\right)^{3}\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((a*cos(x)^3)^(-5/2), x)","F",0
51,1,57,0,0.595601," ","integrate((a*cos(x)^4)^(5/2),x, algorithm=""giac"")","\frac{1}{10240} \, {\left(2520 \, a^{2} x + 2 \, a^{2} \sin\left(10 \, x\right) + 25 \, a^{2} \sin\left(8 \, x\right) + 150 \, a^{2} \sin\left(6 \, x\right) + 600 \, a^{2} \sin\left(4 \, x\right) + 2100 \, a^{2} \sin\left(2 \, x\right)\right)} \sqrt{a}"," ",0,"1/10240*(2520*a^2*x + 2*a^2*sin(10*x) + 25*a^2*sin(8*x) + 150*a^2*sin(6*x) + 600*a^2*sin(4*x) + 2100*a^2*sin(2*x))*sqrt(a)","A",0
52,1,25,0,0.548520," ","integrate((a*cos(x)^4)^(3/2),x, algorithm=""giac"")","\frac{1}{192} \, a^{\frac{3}{2}} {\left(60 \, x + \sin\left(6 \, x\right) + 9 \, \sin\left(4 \, x\right) + 45 \, \sin\left(2 \, x\right)\right)}"," ",0,"1/192*a^(3/2)*(60*x + sin(6*x) + 9*sin(4*x) + 45*sin(2*x))","A",0
53,1,13,0,0.269676," ","integrate((a*cos(x)^4)^(1/2),x, algorithm=""giac"")","\frac{1}{4} \, \sqrt{a} {\left(2 \, x + \sin\left(2 \, x\right)\right)}"," ",0,"1/4*sqrt(a)*(2*x + sin(2*x))","A",0
54,1,6,0,0.282476," ","integrate(1/(a*cos(x)^4)^(1/2),x, algorithm=""giac"")","\frac{\tan\left(x\right)}{\sqrt{a}}"," ",0,"tan(x)/sqrt(a)","A",0
55,-2,0,0,0.000000," ","integrate(1/(a*cos(x)^4)^(3/2),x, algorithm=""giac"")","\text{Exception raised: TypeError}"," ",0,"Exception raised: TypeError >> An error occurred running a Giac command:INPUT:sage2:=int(sage0,x):;OUTPUT:sym2poly/r2sym(const gen & e,const index_m & i,const vecteur & l) Error: Bad Argument Value","F(-2)",0
56,1,34,0,0.525872," ","integrate(1/(a*cos(x)^4)^(5/2),x, algorithm=""giac"")","\frac{35 \, \tan\left(x\right)^{9} + 180 \, \tan\left(x\right)^{7} + 378 \, \tan\left(x\right)^{5} + 420 \, \tan\left(x\right)^{3} + 315 \, \tan\left(x\right)}{315 \, a^{\frac{5}{2}}}"," ",0,"1/315*(35*tan(x)^9 + 180*tan(x)^7 + 378*tan(x)^5 + 420*tan(x)^3 + 315*tan(x))/a^(5/2)","A",0
57,0,0,0,0.000000," ","integrate((b*cos(d*x+c)^m)^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)^{m}\right)^{n}\,{d x}"," ",0,"integrate((b*cos(d*x + c)^m)^n, x)","F",0
58,0,0,0,0.000000," ","integrate((c*cos(b*x+a)^m)^(5/2),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)^{m}\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate((c*cos(b*x + a)^m)^(5/2), x)","F",0
59,0,0,0,0.000000," ","integrate((c*cos(b*x+a)^m)^(3/2),x, algorithm=""giac"")","\int \left(c \cos\left(b x + a\right)^{m}\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate((c*cos(b*x + a)^m)^(3/2), x)","F",0
60,0,0,0,0.000000," ","integrate((c*cos(b*x+a)^m)^(1/2),x, algorithm=""giac"")","\int \sqrt{c \cos\left(b x + a\right)^{m}}\,{d x}"," ",0,"integrate(sqrt(c*cos(b*x + a)^m), x)","F",0
61,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a)^m)^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{c \cos\left(b x + a\right)^{m}}}\,{d x}"," ",0,"integrate(1/sqrt(c*cos(b*x + a)^m), x)","F",0
62,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a)^m)^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)^{m}\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a)^m)^(-3/2), x)","F",0
63,0,0,0,0.000000," ","integrate(1/(c*cos(b*x+a)^m)^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(c \cos\left(b x + a\right)^{m}\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((c*cos(b*x + a)^m)^(-5/2), x)","F",0
64,1,300,0,5.144152," ","integrate((c*cos(b*x+a)^m)^(1/m),x, algorithm=""giac"")","\frac{2 \, {\left({\left| c \right|}^{\left(\frac{1}{m}\right)} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right)^{2} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{3} - {\left| c \right|}^{\left(\frac{1}{m}\right)} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right)^{2} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right) + 4 \, {\left| c \right|}^{\left(\frac{1}{m}\right)} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right) \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{2} - {\left| c \right|}^{\left(\frac{1}{m}\right)} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{3} + {\left| c \right|}^{\left(\frac{1}{m}\right)} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)\right)}}{b \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right)^{2} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{4} + 2 \, b \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right)^{2} \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{2} + b \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{4} + b \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a + \frac{\pi \mathrm{sgn}\left(c\right)}{4 \, m} - \frac{\pi}{4 \, m}\right)^{2} + 2 \, b \tan\left(\frac{1}{2} \, b x + \frac{1}{2} \, a\right)^{2} + b}"," ",0,"2*(abs(c)^(1/m)*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)^2*tan(1/2*b*x + 1/2*a)^3 - abs(c)^(1/m)*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)^2*tan(1/2*b*x + 1/2*a) + 4*abs(c)^(1/m)*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)*tan(1/2*b*x + 1/2*a)^2 - abs(c)^(1/m)*tan(1/2*b*x + 1/2*a)^3 + abs(c)^(1/m)*tan(1/2*b*x + 1/2*a))/(b*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)^2*tan(1/2*b*x + 1/2*a)^4 + 2*b*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)^2*tan(1/2*b*x + 1/2*a)^2 + b*tan(1/2*b*x + 1/2*a)^4 + b*tan(1/2*b*x + 1/2*a + 1/4*pi*sgn(c)/m - 1/4*pi/m)^2 + 2*b*tan(1/2*b*x + 1/2*a)^2 + b)","B",0
65,0,0,0,0.000000," ","integrate((a*(b*cos(d*x+c))^p)^n,x, algorithm=""giac"")","\int \left(\left(b \cos\left(d x + c\right)\right)^{p} a\right)^{n}\,{d x}"," ",0,"integrate(((b*cos(d*x + c))^p*a)^n, x)","F",0
66,0,0,0,0.000000," ","integrate(cos(d*x+c)^5*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{5}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*cos(d*x + c)^5, x)","F",0
67,0,0,0,0.000000," ","integrate(cos(d*x+c)^4*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*cos(d*x + c)^4, x)","F",0
68,0,0,0,0.000000," ","integrate(cos(d*x+c)^3*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*cos(d*x + c)^3, x)","F",0
69,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*cos(d*x + c)^2, x)","F",0
70,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*cos(d*x + c), x)","F",0
71,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c)), x)","F",0
72,0,0,0,0.000000," ","integrate(sec(d*x+c)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c), x)","F",0
73,0,0,0,0.000000," ","integrate(sec(d*x+c)^2*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c)^2, x)","F",0
74,0,0,0,0.000000," ","integrate(sec(d*x+c)^3*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c)^3, x)","F",0
75,0,0,0,0.000000," ","integrate(sec(d*x+c)^4*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c)^4, x)","F",0
76,0,0,0,0.000000," ","integrate(sec(d*x+c)^5*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)^{5}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c)^5, x)","F",0
77,0,0,0,0.000000," ","integrate(sec(d*x+c)^6*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \cos\left(d x + c\right)} \sec\left(d x + c\right)^{6}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))*sec(d*x + c)^6, x)","F",0
78,0,0,0,0.000000," ","integrate(cos(d*x+c)^4*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*cos(d*x + c)^4, x)","F",0
79,0,0,0,0.000000," ","integrate(cos(d*x+c)^3*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*cos(d*x + c)^3, x)","F",0
80,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*cos(d*x + c)^2, x)","F",0
81,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*cos(d*x + c), x)","F",0
82,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2), x)","F",0
83,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c), x)","F",0
84,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^2, x)","F",0
85,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^3, x)","F",0
86,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^4,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^4, x)","F",0
87,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^5,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{5}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^5, x)","F",0
88,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^6,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{6}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^6, x)","F",0
89,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)*sec(d*x+c)^7,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sec\left(d x + c\right)^{7}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)*sec(d*x + c)^7, x)","F",0
90,0,0,0,0.000000," ","integrate(cos(d*x+c)^3*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \cos\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*cos(d*x + c)^3, x)","F",0
91,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*cos(d*x + c)^2, x)","F",0
92,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*cos(d*x + c), x)","F",0
93,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2), x)","F",0
94,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c), x)","F",0
95,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^2, x)","F",0
96,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^3, x)","F",0
97,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^4,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^4, x)","F",0
98,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^5,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{5}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^5, x)","F",0
99,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^6,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{6}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^6, x)","F",0
100,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^7,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{7}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^7, x)","F",0
101,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)*sec(d*x+c)^8,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sec\left(d x + c\right)^{8}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)*sec(d*x + c)^8, x)","F",0
102,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(7/2),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{7}{2}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(7/2), x)","F",0
103,0,0,0,0.000000," ","integrate(cos(d*x+c)^6/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{6}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^6/sqrt(b*cos(d*x + c)), x)","F",0
104,0,0,0,0.000000," ","integrate(cos(d*x+c)^5/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{5}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^5/sqrt(b*cos(d*x + c)), x)","F",0
105,0,0,0,0.000000," ","integrate(cos(d*x+c)^4/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{4}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^4/sqrt(b*cos(d*x + c)), x)","F",0
106,0,0,0,0.000000," ","integrate(cos(d*x+c)^3/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{3}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^3/sqrt(b*cos(d*x + c)), x)","F",0
107,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/sqrt(b*cos(d*x + c)), x)","F",0
108,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)/sqrt(b*cos(d*x + c)), x)","F",0
109,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(1/sqrt(b*cos(d*x + c)), x)","F",0
110,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sec(d*x + c)/sqrt(b*cos(d*x + c)), x)","F",0
111,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/sqrt(b*cos(d*x + c)), x)","F",0
112,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/sqrt(b*cos(d*x + c)), x)","F",0
113,0,0,0,0.000000," ","integrate(sec(d*x+c)^4/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{4}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sec(d*x + c)^4/sqrt(b*cos(d*x + c)), x)","F",0
114,0,0,0,0.000000," ","integrate(sec(d*x+c)^5/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{5}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sec(d*x + c)^5/sqrt(b*cos(d*x + c)), x)","F",0
115,0,0,0,0.000000," ","integrate(cos(d*x+c)^7/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{7}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^7/(b*cos(d*x + c))^(3/2), x)","F",0
116,0,0,0,0.000000," ","integrate(cos(d*x+c)^6/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{6}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^6/(b*cos(d*x + c))^(3/2), x)","F",0
117,0,0,0,0.000000," ","integrate(cos(d*x+c)^5/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{5}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^5/(b*cos(d*x + c))^(3/2), x)","F",0
118,0,0,0,0.000000," ","integrate(cos(d*x+c)^4/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{4}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^4/(b*cos(d*x + c))^(3/2), x)","F",0
119,0,0,0,0.000000," ","integrate(cos(d*x+c)^3/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^3/(b*cos(d*x + c))^(3/2), x)","F",0
120,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/(b*cos(d*x + c))^(3/2), x)","F",0
121,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)/(b*cos(d*x + c))^(3/2), x)","F",0
122,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-3/2), x)","F",0
123,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)/(b*cos(d*x + c))^(3/2), x)","F",0
124,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/(b*cos(d*x + c))^(3/2), x)","F",0
125,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/(b*cos(d*x + c))^(3/2), x)","F",0
126,0,0,0,0.000000," ","integrate(sec(d*x+c)^4/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{4}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^4/(b*cos(d*x + c))^(3/2), x)","F",0
127,0,0,0,0.000000," ","integrate(cos(d*x+c)^8/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{8}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^8/(b*cos(d*x + c))^(5/2), x)","F",0
128,0,0,0,0.000000," ","integrate(cos(d*x+c)^7/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{7}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^7/(b*cos(d*x + c))^(5/2), x)","F",0
129,0,0,0,0.000000," ","integrate(cos(d*x+c)^6/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{6}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^6/(b*cos(d*x + c))^(5/2), x)","F",0
130,0,0,0,0.000000," ","integrate(cos(d*x+c)^5/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{5}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^5/(b*cos(d*x + c))^(5/2), x)","F",0
131,0,0,0,0.000000," ","integrate(cos(d*x+c)^4/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{4}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^4/(b*cos(d*x + c))^(5/2), x)","F",0
132,0,0,0,0.000000," ","integrate(cos(d*x+c)^3/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^3/(b*cos(d*x + c))^(5/2), x)","F",0
133,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/(b*cos(d*x + c))^(5/2), x)","F",0
134,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)/(b*cos(d*x + c))^(5/2), x)","F",0
135,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-5/2), x)","F",0
136,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)/(b*cos(d*x + c))^(5/2), x)","F",0
137,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/(b*cos(d*x + c))^(5/2), x)","F",0
138,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/(b*cos(d*x + c))^(5/2), x)","F",0
139,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(7/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-7/2), x)","F",0
140,-2,0,0,0.000000," ","integrate(cos(d*x+c)^(7/2)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\text{Exception raised: NotImplementedError}"," ",0,"Exception raised: NotImplementedError >> Unable to parse Giac output: Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)(3*sqrt(b)*d*x*tan((c+d*x)/2)^8+12*sqrt(b)*d*x*tan((c+d*x)/2)^6+18*sqrt(b)*d*x*tan((c+d*x)/2)^4+12*sqrt(b)*d*x*tan((c+d*x)/2)^2+3*sqrt(b)*d*x+(-10*sqrt(b))*tan((c+d*x)/2)^7+6*sqrt(b)*tan((c+d*x)/2)^5+(-6*sqrt(b))*tan((c+d*x)/2)^3+10*sqrt(b)*tan((c+d*x)/2))/(8*d*tan((c+d*x)/2)^8+32*d*tan((c+d*x)/2)^6+48*d*tan((c+d*x)/2)^4+32*d*tan((c+d*x)/2)^2+8*d)","F(-2)",0
141,-1,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\text{Timed out}"," ",0,"Timed out","F(-1)",0
142,-2,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\text{Exception raised: NotImplementedError}"," ",0,"Exception raised: NotImplementedError >> Unable to parse Giac output: Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)(sqrt(b)*d*x*tan((c+d*x)/2)^4+2*sqrt(b)*d*x*tan((c+d*x)/2)^2+sqrt(b)*d*x+(-2*sqrt(b))*tan((c+d*x)/2)^3+2*sqrt(b)*tan((c+d*x)/2))/(2*d*tan((c+d*x)/2)^4+4*d*tan((c+d*x)/2)^2+2*d)","F(-2)",0
143,1,31,0,2.564409," ","integrate(cos(d*x+c)^(1/2)*(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\frac{2 \, \sqrt{b} \tan\left(\frac{1}{2} \, d x + \frac{1}{2} \, c\right)}{d \tan\left(\frac{1}{2} \, d x + \frac{1}{2} \, c\right)^{2} + d}"," ",0,"2*sqrt(b)*tan(1/2*d*x + 1/2*c)/(d*tan(1/2*d*x + 1/2*c)^2 + d)","A",0
144,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(1/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/sqrt(cos(d*x + c)), x)","F",0
145,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(3/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/cos(d*x + c)^(3/2), x)","F",0
146,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(5/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/cos(d*x + c)^(5/2), x)","F",0
147,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(7/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/cos(d*x + c)^(7/2), x)","F",0
148,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(9/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\cos\left(d x + c\right)^{\frac{9}{2}}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/cos(d*x + c)^(9/2), x)","F",0
149,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/2)/cos(d*x+c)^(11/2),x, algorithm=""giac"")","\int \frac{\sqrt{b \cos\left(d x + c\right)}}{\cos\left(d x + c\right)^{\frac{11}{2}}}\,{d x}"," ",0,"integrate(sqrt(b*cos(d*x + c))/cos(d*x + c)^(11/2), x)","F",0
150,-2,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\text{Exception raised: NotImplementedError}"," ",0,"Exception raised: NotImplementedError >> Unable to parse Giac output: Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)b*(3*sqrt(b)*d*x*tan((c+d*x)/2)^8+12*sqrt(b)*d*x*tan((c+d*x)/2)^6+18*sqrt(b)*d*x*tan((c+d*x)/2)^4+12*sqrt(b)*d*x*tan((c+d*x)/2)^2+3*sqrt(b)*d*x+(-10*sqrt(b))*tan((c+d*x)/2)^7+6*sqrt(b)*tan((c+d*x)/2)^5+(-6*sqrt(b))*tan((c+d*x)/2)^3+10*sqrt(b)*tan((c+d*x)/2))/(8*d*tan((c+d*x)/2)^8+32*d*tan((c+d*x)/2)^6+48*d*tan((c+d*x)/2)^4+32*d*tan((c+d*x)/2)^2+8*d)","F(-2)",0
151,-1,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\text{Timed out}"," ",0,"Timed out","F(-1)",0
152,-2,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)*(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\text{Exception raised: NotImplementedError}"," ",0,"Exception raised: NotImplementedError >> Unable to parse Giac output: Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)b*(sqrt(b)*d*x*tan((c+d*x)/2)^4+2*sqrt(b)*d*x*tan((c+d*x)/2)^2+sqrt(b)*d*x+(-2*sqrt(b))*tan((c+d*x)/2)^3+2*sqrt(b)*tan((c+d*x)/2))/(2*d*tan((c+d*x)/2)^4+4*d*tan((c+d*x)/2)^2+2*d)","F(-2)",0
153,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(1/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/sqrt(cos(d*x + c)), x)","F",0
154,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(3/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(3/2), x)","F",0
155,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(5/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(5/2), x)","F",0
156,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(7/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(7/2), x)","F",0
157,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(9/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{9}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(9/2), x)","F",0
158,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(11/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{11}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(11/2), x)","F",0
159,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(3/2)/cos(d*x+c)^(13/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}{\cos\left(d x + c\right)^{\frac{13}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(3/2)/cos(d*x + c)^(13/2), x)","F",0
160,-1,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\text{Timed out}"," ",0,"Timed out","F(-1)",0
161,-2,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\text{Exception raised: NotImplementedError}"," ",0,"Exception raised: NotImplementedError >> Unable to parse Giac output: Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Simplification assuming c near 0Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)Unable to check sign: (2*pi/x/2)>(-2*pi/x/2)(3*b^2*sqrt(b)*d*x*tan((c+d*x)/2)^8+12*b^2*sqrt(b)*d*x*tan((c+d*x)/2)^6+18*b^2*sqrt(b)*d*x*tan((c+d*x)/2)^4+12*b^2*sqrt(b)*d*x*tan((c+d*x)/2)^2+3*b^2*sqrt(b)*d*x+(-10*b^2*sqrt(b))*tan((c+d*x)/2)^7+6*b^2*sqrt(b)*tan((c+d*x)/2)^5+(-6*b^2*sqrt(b))*tan((c+d*x)/2)^3+10*b^2*sqrt(b)*tan((c+d*x)/2))/(8*d*tan((c+d*x)/2)^8+32*d*tan((c+d*x)/2)^6+48*d*tan((c+d*x)/2)^4+32*d*tan((c+d*x)/2)^2+8*d)","F(-2)",0
162,-1,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)*(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\text{Timed out}"," ",0,"Timed out","F(-1)",0
163,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(1/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/sqrt(cos(d*x + c)), x)","F",0
164,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(3/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(3/2), x)","F",0
165,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(5/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(5/2), x)","F",0
166,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(7/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(7/2), x)","F",0
167,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(9/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{9}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(9/2), x)","F",0
168,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(11/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{11}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(11/2), x)","F",0
169,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(13/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{13}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(13/2), x)","F",0
170,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(5/2)/cos(d*x+c)^(15/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}{\cos\left(d x + c\right)^{\frac{15}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(5/2)/cos(d*x + c)^(15/2), x)","F",0
171,0,0,0,0.000000," ","integrate(cos(d*x+c)^(11/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{11}{2}}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(11/2)/sqrt(b*cos(d*x + c)), x)","F",0
172,0,0,0,0.000000," ","integrate(cos(d*x+c)^(9/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{9}{2}}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(9/2)/sqrt(b*cos(d*x + c)), x)","F",0
173,0,0,0,0.000000," ","integrate(cos(d*x+c)^(7/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{7}{2}}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(7/2)/sqrt(b*cos(d*x + c)), x)","F",0
174,0,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{5}{2}}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(5/2)/sqrt(b*cos(d*x + c)), x)","F",0
175,0,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{3}{2}}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(3/2)/sqrt(b*cos(d*x + c)), x)","F",0
176,0,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{\sqrt{\cos\left(d x + c\right)}}{\sqrt{b \cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(sqrt(cos(d*x + c))/sqrt(b*cos(d*x + c)), x)","F",0
177,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)} \sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(1/(sqrt(b*cos(d*x + c))*sqrt(cos(d*x + c))), x)","F",0
178,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(1/(sqrt(b*cos(d*x + c))*cos(d*x + c)^(3/2)), x)","F",0
179,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(1/(sqrt(b*cos(d*x + c))*cos(d*x + c)^(5/2)), x)","F",0
180,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(7/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate(1/(sqrt(b*cos(d*x + c))*cos(d*x + c)^(7/2)), x)","F",0
181,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(9/2)/(b*cos(d*x+c))^(1/2),x, algorithm=""giac"")","\int \frac{1}{\sqrt{b \cos\left(d x + c\right)} \cos\left(d x + c\right)^{\frac{9}{2}}}\,{d x}"," ",0,"integrate(1/(sqrt(b*cos(d*x + c))*cos(d*x + c)^(9/2)), x)","F",0
182,0,0,0,0.000000," ","integrate(cos(d*x+c)^(11/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{11}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(11/2)/(b*cos(d*x + c))^(3/2), x)","F",0
183,0,0,0,0.000000," ","integrate(cos(d*x+c)^(9/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{9}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(9/2)/(b*cos(d*x + c))^(3/2), x)","F",0
184,0,0,0,0.000000," ","integrate(cos(d*x+c)^(7/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{7}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(7/2)/(b*cos(d*x + c))^(3/2), x)","F",0
185,0,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{5}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(5/2)/(b*cos(d*x + c))^(3/2), x)","F",0
186,0,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{3}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(3/2)/(b*cos(d*x + c))^(3/2), x)","F",0
187,0,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{\sqrt{\cos\left(d x + c\right)}}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(sqrt(cos(d*x + c))/(b*cos(d*x + c))^(3/2), x)","F",0
188,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(3/2)*sqrt(cos(d*x + c))), x)","F",0
189,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(3/2)*cos(d*x + c)^(3/2)), x)","F",0
190,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(3/2)*cos(d*x + c)^(5/2)), x)","F",0
191,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(7/2)/(b*cos(d*x+c))^(3/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{3}{2}} \cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(3/2)*cos(d*x + c)^(7/2)), x)","F",0
192,0,0,0,0.000000," ","integrate(cos(d*x+c)^(13/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{13}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(13/2)/(b*cos(d*x + c))^(5/2), x)","F",0
193,0,0,0,0.000000," ","integrate(cos(d*x+c)^(11/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{11}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(11/2)/(b*cos(d*x + c))^(5/2), x)","F",0
194,0,0,0,0.000000," ","integrate(cos(d*x+c)^(9/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{9}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(9/2)/(b*cos(d*x + c))^(5/2), x)","F",0
195,0,0,0,0.000000," ","integrate(cos(d*x+c)^(7/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{7}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(7/2)/(b*cos(d*x + c))^(5/2), x)","F",0
196,0,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{5}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(5/2)/(b*cos(d*x + c))^(5/2), x)","F",0
197,0,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{\frac{3}{2}}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^(3/2)/(b*cos(d*x + c))^(5/2), x)","F",0
198,0,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{\sqrt{\cos\left(d x + c\right)}}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(sqrt(cos(d*x + c))/(b*cos(d*x + c))^(5/2), x)","F",0
199,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(1/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(5/2)*sqrt(cos(d*x + c))), x)","F",0
200,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(3/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(5/2)*cos(d*x + c)^(3/2)), x)","F",0
201,0,0,0,0.000000," ","integrate(1/cos(d*x+c)^(5/2)/(b*cos(d*x+c))^(5/2),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{5}{2}} \cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(1/((b*cos(d*x + c))^(5/2)*cos(d*x + c)^(5/2)), x)","F",0
202,0,0,0,0.000000," ","integrate(cos(d*x+c)^m*(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \cos\left(d x + c\right)^{m}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*cos(d*x + c)^m, x)","F",0
203,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*cos(d*x + c)^2, x)","F",0
204,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*cos(d*x + c), x)","F",0
205,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3), x)","F",0
206,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/3)*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*sec(d*x + c), x)","F",0
207,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/3)*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*sec(d*x + c)^2, x)","F",0
208,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(1/3)*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(1/3)*sec(d*x + c)^3, x)","F",0
209,0,0,0,0.000000," ","integrate(cos(d*x+c)^m*(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \cos\left(d x + c\right)^{m}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*cos(d*x + c)^m, x)","F",0
210,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*cos(d*x + c)^2, x)","F",0
211,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*cos(d*x + c), x)","F",0
212,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3), x)","F",0
213,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(2/3)*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*sec(d*x + c), x)","F",0
214,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(2/3)*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*sec(d*x + c)^2, x)","F",0
215,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(2/3)*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(2/3)*sec(d*x + c)^3, x)","F",0
216,0,0,0,0.000000," ","integrate(cos(d*x+c)^m*(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \cos\left(d x + c\right)^{m}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*cos(d*x + c)^m, x)","F",0
217,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*cos(d*x + c)^2, x)","F",0
218,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*cos(d*x + c), x)","F",0
219,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3), x)","F",0
220,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(4/3)*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*sec(d*x + c), x)","F",0
221,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(4/3)*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*sec(d*x + c)^2, x)","F",0
222,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^(4/3)*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(4/3)*sec(d*x + c)^3, x)","F",0
223,0,0,0,0.000000," ","integrate(cos(d*x+c)^m/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{m}}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^m/(b*cos(d*x + c))^(1/3), x)","F",0
224,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/(b*cos(d*x + c))^(1/3), x)","F",0
225,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)/(b*cos(d*x + c))^(1/3), x)","F",0
226,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-1/3), x)","F",0
227,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)/(b*cos(d*x + c))^(1/3), x)","F",0
228,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/(b*cos(d*x + c))^(1/3), x)","F",0
229,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(1/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{1}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/(b*cos(d*x + c))^(1/3), x)","F",0
230,0,0,0,0.000000," ","integrate(cos(d*x+c)^m/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{m}}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^m/(b*cos(d*x + c))^(2/3), x)","F",0
231,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/(b*cos(d*x + c))^(2/3), x)","F",0
232,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)/(b*cos(d*x + c))^(2/3), x)","F",0
233,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-2/3), x)","F",0
234,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)/(b*cos(d*x + c))^(2/3), x)","F",0
235,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/(b*cos(d*x + c))^(2/3), x)","F",0
236,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(2/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{2}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/(b*cos(d*x + c))^(2/3), x)","F",0
237,0,0,0,0.000000," ","integrate(cos(d*x+c)^m/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{m}}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^m/(b*cos(d*x + c))^(4/3), x)","F",0
238,0,0,0,0.000000," ","integrate(cos(d*x+c)^2/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)^2/(b*cos(d*x + c))^(4/3), x)","F",0
239,0,0,0,0.000000," ","integrate(cos(d*x+c)/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\cos\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(cos(d*x + c)/(b*cos(d*x + c))^(4/3), x)","F",0
240,0,0,0,0.000000," ","integrate(1/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{1}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^(-4/3), x)","F",0
241,0,0,0,0.000000," ","integrate(sec(d*x+c)/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)/(b*cos(d*x + c))^(4/3), x)","F",0
242,0,0,0,0.000000," ","integrate(sec(d*x+c)^2/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{2}}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^2/(b*cos(d*x + c))^(4/3), x)","F",0
243,0,0,0,0.000000," ","integrate(sec(d*x+c)^3/(b*cos(d*x+c))^(4/3),x, algorithm=""giac"")","\int \frac{\sec\left(d x + c\right)^{3}}{\left(b \cos\left(d x + c\right)\right)^{\frac{4}{3}}}\,{d x}"," ",0,"integrate(sec(d*x + c)^3/(b*cos(d*x + c))^(4/3), x)","F",0
244,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*cos(f*x+e))^n,x, algorithm=""giac"")","\int \left(a \cos\left(f x + e\right)\right)^{m} \left(b \cos\left(f x + e\right)\right)^{n}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m*(b*cos(f*x + e))^n, x)","F",0
245,0,0,0,0.000000," ","integrate(cos(d*x+c)^2*(b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \cos\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*cos(d*x + c)^2, x)","F",0
246,0,0,0,0.000000," ","integrate(cos(d*x+c)*(b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \cos\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*cos(d*x + c), x)","F",0
247,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n, x)","F",0
248,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n*sec(d*x+c),x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \sec\left(d x + c\right)\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*sec(d*x + c), x)","F",0
249,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n*sec(d*x+c)^2,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \sec\left(d x + c\right)^{2}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*sec(d*x + c)^2, x)","F",0
250,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n*sec(d*x+c)^3,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \sec\left(d x + c\right)^{3}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*sec(d*x + c)^3, x)","F",0
251,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n*sec(d*x+c)^4,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \sec\left(d x + c\right)^{4}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*sec(d*x + c)^4, x)","F",0
252,0,0,0,0.000000," ","integrate(cos(d*x+c)^(5/2)*(b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \cos\left(d x + c\right)^{\frac{5}{2}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*cos(d*x + c)^(5/2), x)","F",0
253,0,0,0,0.000000," ","integrate(cos(d*x+c)^(3/2)*(b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \cos\left(d x + c\right)^{\frac{3}{2}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*cos(d*x + c)^(3/2), x)","F",0
254,0,0,0,0.000000," ","integrate(cos(d*x+c)^(1/2)*(b*cos(d*x+c))^n,x, algorithm=""giac"")","\int \left(b \cos\left(d x + c\right)\right)^{n} \sqrt{\cos\left(d x + c\right)}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n*sqrt(cos(d*x + c)), x)","F",0
255,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n/cos(d*x+c)^(1/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{n}}{\sqrt{\cos\left(d x + c\right)}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n/sqrt(cos(d*x + c)), x)","F",0
256,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n/cos(d*x+c)^(3/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{n}}{\cos\left(d x + c\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n/cos(d*x + c)^(3/2), x)","F",0
257,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n/cos(d*x+c)^(5/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{n}}{\cos\left(d x + c\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n/cos(d*x + c)^(5/2), x)","F",0
258,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n/cos(d*x+c)^(7/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{n}}{\cos\left(d x + c\right)^{\frac{7}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n/cos(d*x + c)^(7/2), x)","F",0
259,0,0,0,0.000000," ","integrate((b*cos(d*x+c))^n/cos(d*x+c)^(9/2),x, algorithm=""giac"")","\int \frac{\left(b \cos\left(d x + c\right)\right)^{n}}{\cos\left(d x + c\right)^{\frac{9}{2}}}\,{d x}"," ",0,"integrate((b*cos(d*x + c))^n/cos(d*x + c)^(9/2), x)","F",0
260,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*sec(f*x+e))^n,x, algorithm=""giac"")","\int \left(a \cos\left(f x + e\right)\right)^{m} \left(b \sec\left(f x + e\right)\right)^{n}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m*(b*sec(f*x + e))^n, x)","F",0
261,1,13,0,0.463339," ","integrate(cos(b*x+a)*csc(b*x+a)^(1/2),x, algorithm=""giac"")","\frac{2 \, \sqrt{\sin\left(b x + a\right)}}{b}"," ",0,"2*sqrt(sin(b*x + a))/b","A",0
262,1,13,0,0.625061," ","integrate(cos(b*x+a)/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\frac{2 \, \sin\left(b x + a\right)^{\frac{3}{2}}}{3 \, b}"," ",0,"2/3*sin(b*x + a)^(3/2)/b","A",0
263,0,0,0,0.000000," ","integrate(cos(b*x+a)^2*csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{2} \sqrt{\csc\left(b x + a\right)}\,{d x}"," ",0,"integrate(cos(b*x + a)^2*sqrt(csc(b*x + a)), x)","F",0
264,0,0,0,0.000000," ","integrate(cos(b*x+a)^2/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(b x + a\right)^{2}}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(cos(b*x + a)^2/sqrt(csc(b*x + a)), x)","F",0
265,1,14,0,0.579296," ","integrate(cos(x)^3*csc(x)^(9/2),x, algorithm=""giac"")","\frac{2 \, {\left(7 \, \sin\left(x\right)^{2} - 3\right)}}{21 \, \sin\left(x\right)^{\frac{7}{2}}}"," ",0,"2/21*(7*sin(x)^2 - 3)/sin(x)^(7/2)","A",0
266,1,24,0,1.090856," ","integrate(cos(b*x+a)^3*csc(b*x+a)^(1/2),x, algorithm=""giac"")","-\frac{2 \, {\left(\sin\left(b x + a\right)^{\frac{5}{2}} - 5 \, \sqrt{\sin\left(b x + a\right)}\right)}}{5 \, b}"," ",0,"-2/5*(sin(b*x + a)^(5/2) - 5*sqrt(sin(b*x + a)))/b","A",0
267,1,25,0,0.505772," ","integrate(cos(b*x+a)^3/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\frac{2 \, {\left(\frac{7}{\sin\left(b x + a\right)^{2}} - 3\right)} \sin\left(b x + a\right)^{\frac{7}{2}}}{21 \, b}"," ",0,"2/21*(7/sin(b*x + a)^2 - 3)*sin(b*x + a)^(7/2)/b","A",0
268,0,0,0,0.000000," ","integrate(cos(b*x+a)^4*csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \cos\left(b x + a\right)^{4} \sqrt{\csc\left(b x + a\right)}\,{d x}"," ",0,"integrate(cos(b*x + a)^4*sqrt(csc(b*x + a)), x)","F",0
269,0,0,0,0.000000," ","integrate(cos(b*x+a)^4/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\cos\left(b x + a\right)^{4}}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(cos(b*x + a)^4/sqrt(csc(b*x + a)), x)","F",0
270,1,6,0,0.369647," ","integrate(cos(x)*csc(x)^(7/3),x, algorithm=""giac"")","-\frac{3}{4 \, \sin\left(x\right)^{\frac{4}{3}}}"," ",0,"-3/4/sin(x)^(4/3)","A",0
271,0,0,0,0.000000," ","integrate(csc(b*x+a)^(1/2)*sec(b*x+a),x, algorithm=""giac"")","\int \sqrt{\csc\left(b x + a\right)} \sec\left(b x + a\right)\,{d x}"," ",0,"integrate(sqrt(csc(b*x + a))*sec(b*x + a), x)","F",0
272,0,0,0,0.000000," ","integrate(sec(b*x+a)/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(b x + a\right)}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(sec(b*x + a)/sqrt(csc(b*x + a)), x)","F",0
273,0,0,0,0.000000," ","integrate(csc(b*x+a)^(1/2)*sec(b*x+a)^2,x, algorithm=""giac"")","\int \sqrt{\csc\left(b x + a\right)} \sec\left(b x + a\right)^{2}\,{d x}"," ",0,"integrate(sqrt(csc(b*x + a))*sec(b*x + a)^2, x)","F",0
274,0,0,0,0.000000," ","integrate(sec(b*x+a)^2/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(b x + a\right)^{2}}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(sec(b*x + a)^2/sqrt(csc(b*x + a)), x)","F",0
275,0,0,0,0.000000," ","integrate(csc(b*x+a)^(1/2)*sec(b*x+a)^3,x, algorithm=""giac"")","\int \sqrt{\csc\left(b x + a\right)} \sec\left(b x + a\right)^{3}\,{d x}"," ",0,"integrate(sqrt(csc(b*x + a))*sec(b*x + a)^3, x)","F",0
276,0,0,0,0.000000," ","integrate(sec(b*x+a)^3/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(b x + a\right)^{3}}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(sec(b*x + a)^3/sqrt(csc(b*x + a)), x)","F",0
277,0,0,0,0.000000," ","integrate(csc(b*x+a)^(1/2)*sec(b*x+a)^4,x, algorithm=""giac"")","\int \sqrt{\csc\left(b x + a\right)} \sec\left(b x + a\right)^{4}\,{d x}"," ",0,"integrate(sqrt(csc(b*x + a))*sec(b*x + a)^4, x)","F",0
278,0,0,0,0.000000," ","integrate(sec(b*x+a)^4/csc(b*x+a)^(1/2),x, algorithm=""giac"")","\int \frac{\sec\left(b x + a\right)^{4}}{\sqrt{\csc\left(b x + a\right)}}\,{d x}"," ",0,"integrate(sec(b*x + a)^4/sqrt(csc(b*x + a)), x)","F",0
279,-1,0,0,0.000000," ","integrate((d*cos(b*x+a))^(3/2)*csc(b*x+a)^p,x, algorithm=""giac"")","\text{Timed out}"," ",0,"Timed out","F(-1)",0
280,0,0,0,0.000000," ","integrate((d*cos(b*x+a))^(1/2)*csc(b*x+a)^p,x, algorithm=""giac"")","\int \sqrt{d \cos\left(b x + a\right)} \csc\left(b x + a\right)^{p}\,{d x}"," ",0,"integrate(sqrt(d*cos(b*x + a))*csc(b*x + a)^p, x)","F",0
281,0,0,0,0.000000," ","integrate(csc(b*x+a)^p/(d*cos(b*x+a))^(1/2),x, algorithm=""giac"")","\int \frac{\csc\left(b x + a\right)^{p}}{\sqrt{d \cos\left(b x + a\right)}}\,{d x}"," ",0,"integrate(csc(b*x + a)^p/sqrt(d*cos(b*x + a)), x)","F",0
282,0,0,0,0.000000," ","integrate(csc(b*x+a)^p/(d*cos(b*x+a))^(3/2),x, algorithm=""giac"")","\int \frac{\csc\left(b x + a\right)^{p}}{\left(d \cos\left(b x + a\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate(csc(b*x + a)^p/(d*cos(b*x + a))^(3/2), x)","F",0
283,0,0,0,0.000000," ","integrate(csc(b*x+a)^p/(d*cos(b*x+a))^(5/2),x, algorithm=""giac"")","\int \frac{\csc\left(b x + a\right)^{p}}{\left(d \cos\left(b x + a\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate(csc(b*x + a)^p/(d*cos(b*x + a))^(5/2), x)","F",0
284,0,0,0,0.000000," ","integrate(cos(f*x+e)^m*csc(f*x+e)^n,x, algorithm=""giac"")","\int \cos\left(f x + e\right)^{m} \csc\left(f x + e\right)^{n}\,{d x}"," ",0,"integrate(cos(f*x + e)^m*csc(f*x + e)^n, x)","F",0
285,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*csc(f*x+e)^n,x, algorithm=""giac"")","\int \left(a \cos\left(f x + e\right)\right)^{m} \csc\left(f x + e\right)^{n}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m*csc(f*x + e)^n, x)","F",0
286,0,0,0,0.000000," ","integrate(cos(f*x+e)^m*(b*csc(f*x+e))^n,x, algorithm=""giac"")","\int \left(b \csc\left(f x + e\right)\right)^{n} \cos\left(f x + e\right)^{m}\,{d x}"," ",0,"integrate((b*csc(f*x + e))^n*cos(f*x + e)^m, x)","F",0
287,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*csc(f*x+e))^n,x, algorithm=""giac"")","\int \left(a \cos\left(f x + e\right)\right)^{m} \left(b \csc\left(f x + e\right)\right)^{n}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m*(b*csc(f*x + e))^n, x)","F",0
288,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*csc(f*x+e))^(7/2),x, algorithm=""giac"")","\int \left(b \csc\left(f x + e\right)\right)^{\frac{7}{2}} \left(a \cos\left(f x + e\right)\right)^{m}\,{d x}"," ",0,"integrate((b*csc(f*x + e))^(7/2)*(a*cos(f*x + e))^m, x)","F",0
289,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*csc(f*x+e))^(5/2),x, algorithm=""giac"")","\int \left(b \csc\left(f x + e\right)\right)^{\frac{5}{2}} \left(a \cos\left(f x + e\right)\right)^{m}\,{d x}"," ",0,"integrate((b*csc(f*x + e))^(5/2)*(a*cos(f*x + e))^m, x)","F",0
290,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*csc(f*x+e))^(3/2),x, algorithm=""giac"")","\int \left(b \csc\left(f x + e\right)\right)^{\frac{3}{2}} \left(a \cos\left(f x + e\right)\right)^{m}\,{d x}"," ",0,"integrate((b*csc(f*x + e))^(3/2)*(a*cos(f*x + e))^m, x)","F",0
291,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m*(b*csc(f*x+e))^(1/2),x, algorithm=""giac"")","\int \sqrt{b \csc\left(f x + e\right)} \left(a \cos\left(f x + e\right)\right)^{m}\,{d x}"," ",0,"integrate(sqrt(b*csc(f*x + e))*(a*cos(f*x + e))^m, x)","F",0
292,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m/(b*csc(f*x+e))^(1/2),x, algorithm=""giac"")","\int \frac{\left(a \cos\left(f x + e\right)\right)^{m}}{\sqrt{b \csc\left(f x + e\right)}}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m/sqrt(b*csc(f*x + e)), x)","F",0
293,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m/(b*csc(f*x+e))^(3/2),x, algorithm=""giac"")","\int \frac{\left(a \cos\left(f x + e\right)\right)^{m}}{\left(b \csc\left(f x + e\right)\right)^{\frac{3}{2}}}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m/(b*csc(f*x + e))^(3/2), x)","F",0
294,0,0,0,0.000000," ","integrate((a*cos(f*x+e))^m/(b*csc(f*x+e))^(5/2),x, algorithm=""giac"")","\int \frac{\left(a \cos\left(f x + e\right)\right)^{m}}{\left(b \csc\left(f x + e\right)\right)^{\frac{5}{2}}}\,{d x}"," ",0,"integrate((a*cos(f*x + e))^m/(b*csc(f*x + e))^(5/2), x)","F",0
