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BODY BOOKS PUBLICATION-INTEGRALS-EXERCISE
- Consider the integral I=int(xe^x)/(1+x)^2dx What is the value of I
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- Consider the integral I=int(xe^x)/(1+x)^2dx What is the value of I
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- Evaluate int0^pi (xsinx)/(1+cos^2x)dx
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- Integrate the following functions sinx sin(cosx).
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- Evaluate intx^2logxdx.
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- Evaluate int((3sintheta-2)costheta)/(5-cos^2theta-4sintheta)d theta
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- Evaluate int(3x-1)/((x-1)(x-2)(x-3))dx.
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- Evaluate intlogxdx.
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- intfracf(x)(tanx)dx=logabstanx+c, then f(x) is
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- If d/(d x) f(x)=4 x^3-3/x^4 such that f(2)=0, then f(x) is a)x^4+1/x^3...
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- Integrate the following intfrac(dx)(1+x^2/4)
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- Integrate the following intfrac(x)((x-1)(x-2))dx
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- Integrate the following int0^fracpi2xcosxdx
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- If intf(x)dx=logabs(tanx)+C. Find f(x)
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- Evaluate int1/sqrt(1-4x^2)dx
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- If 2x+4=A(2x+3)+B , find A and B
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- If 2x+4=A(2x+3)+B , find A and B and evalute int(2x+4)/(x^2+3x+1)dx
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- int0^(pi/2)frac(sinx)(sinx+cosx)dx
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- Evaluate the following: int(-pi/2)^(pi/2)sin^7xdx
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- Evaluate the following: intxsin3xdx
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