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JMD PUBLICATION-Integrals-Exercise
- By using the properties of definite integrals, evaluate the integral: ...
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- Write the value of int0^(pi/2) log [(3+5cosx)/(3+5sinx)] dx
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- Evalute : int(sinx+cosx)/sqrt(1-(sinx-cosx)^2)dx
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- Evalute: int0^1 1/(sqrt(2x+3))dx
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- Evaluate int e^(tan^-1x)/(1+x^2) dx
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- Evalute : inte^(e^2) dx/(xlogx)
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- Evalute : int0^a 1/(4+x^2)dx = pi/8, find the value a.
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- If int0^a 3x^2dx=8 , write the value of a.
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- Evalute : inttan^-1x/(1+x^2) dx
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- Evalute : int0^(pi/2) (sin2x)/(sin^4x+cos^4 x)
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- Evaluate : int0^(pi/2) x/(sinx+cos x)dx.
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- Evalute : int0^pi dx/(5+4cosx)
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- Evaluate int(pi//6)^(pi//3) ((1)/(1+sqrttanx dx
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- Evalute : int(2x+1)/(4-3x-x^2)dx
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- Evalute : int(x^2+4)/(x^4+16)dx
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- Evalute : int0^1log(1+x)/(1+x^2) dx
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- Evalute : int((x-4)e^x)/(x-2)^3dx
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- Evaluate : int e^x((sin4x-4)/(1-cos4x))dx.
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- Evalute : int0^(pi)(xdx)/(a^2cos^2x+b^2sin^2x)
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- Find int (sin^-1x)^2dx
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