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MARVEL PUBLICATION-INTEGRATION - INDEFINITE INTEGRALS-MULTIPLE CHOICE QUESTIONS(PART - B : Mastering The BEST)
- int(1)/(e^(x)(1+e^(-x)))dx=
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- int(e^(2x)+e^(-2x))/(e^(x)+e^(-x))dx=
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- int(1)/((1+e^(mx))(1+e^(-mx)))dx=
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- int(1)/((e^(-mx))^(2))dx=
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- If I(n)=int x^(n)e^(x)dx, then I(5)+5I(4)=
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- If I(n)=int(sinnx)/(sinx)dx, then I(5)-I(3)=
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- If I(n)=int(sinnx)/(cosx)dx, then I(7)+I(5)=
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- If f(x)=|(sin^(2)x, cos^(2)x,1),(cos^(2)x,sin^(2)x,1),(-10,12,2)|, the...
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- If int(cos 4x+1)/(cotx-tanx)dx=a cos 4x+c, then a=
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- int(1)/(1-cos xsinx)dx=
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- int(1)/(7+5cos x)dx=
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- int(3^(x))/(sqrt(9^(x)-1))dx=
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- Evaluate the following integrals: int(logx)/((1+logx)^(2))dx
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- If I(n)=int cos^(n)xdx, then (n+1)I(n+1)-nI(n-1)=
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- int(e^(x))/(x+2)[1+(x+2)log(x+2)]dx=
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- Find int(sin^6x)/(cos^8x)dxdot
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- int(1)/(x(1+logx)^(3))+c
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- int(3)/(2x^(2)-x-1)dx=
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- int((sinx+cosx)(1-sinxcosx))/(sin^(2)x cos^(2)x)dx=
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- int(e^(x)(1+xlogx))/(x)dx=
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