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- int(x^2+1)/(x^4+x^2+1)dx
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- int(x^2dx)/(x^4+x^2+1)
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- intsqrtcotx dx
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- int(sqrttanx+sqrtcotx)dx
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- intdx/(x(x^4+1))
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- intdx/(e^x-1)
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- int((x-1)(x-2)(x-3))/((x+4)(x-5)(x-6))dx
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- intdx/(e^x-1)^2
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- Integrate the following intdx/(sinxcos^2x)
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- int-a^asqrt((a-x)/(a+x))dx
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- int0^(pi//2)(sqrttanx+sqrtcotx)dx
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- int0^1x(1-x)^ndx
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- int0^(pi/2)sin2x log(tanx)dx
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- int0^(pi/2) (sin^2xdx)/(sinx+cosx)
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- int0^(pi/2) (xdx)/(sinx+cosx)
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- Prove that int0^pi xsin^3xdx= ((2pi)/3
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- int(pi/5)^(3pi/10) (sinxdx)/(sinx+cosx)
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- int0^piabs(cosx)dx
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- int1^4abs(x-1)+abs(x-2)+abs(x-3)dx
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- int(-pi/2)^(pi/2)(sinabs(x)+cosabs(x))dx
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