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JMD PUBLICATION-Integrals-Exercise
- Fill in the blanks : int (dx)/(9x^2-4) = …………. .
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- State True/ False : The value of int(-pi/2)^(pi/2) sin^5xdx is 0.
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- State True/ False : The value of inte^(3logx)x^4dx is e^(3logx)+C.
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- Fill in the blanks : int(2dx)/(1-cos2x)=……………… .
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- Evalute int (1+tanx)/(1-tanx)dx
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- Evalute int (dx)/(32-2x^2
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- Prove that int0^(pi/2) sin2xlogtanxdx=0
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- Evalute intsqrt(x^2+8x+4) dx
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- Evalute int(1-sin2x)/(x+cos^2x)dx
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- Evaluate int (dx)/(1+sinx)
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- Prove thatint0^af(x)dx = int0^af(a-x)dx
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- Evalute int(dx)/sqrt(7-6x-x^2)
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- Evalute int sin5xsin3xdx
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- Evalute int (sin(2tan^-1x))/(1+x^3)dx
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- Evalute int (dx)/sqrt(15-8x^2)
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- Evalute int (x^4+1)/(x^2+1) dx.
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- Evalute int (dx)/sqrt(16-2x-2x^2
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- Evalute int xtan^-1xdx
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- Evalute int0^(pi/4) 2tan^3xdx'
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- Evalute int sec^3 xdx
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