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DIPTI PUBLICATION ( AP EAMET)-DEFINITE INTEGRATION-EXERCISE 1A
- int(0)^(1)Sin^(-1)xdx=
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- int(-pi)^(pi)x^(3)cosxdx=
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- int(-pi)^(pi)x^(4)sinxdx=
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- int(0)^(pi//2)(2tan""(x)/(2)+xsec^(2)""(x)/(2))dx=
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- int(1//2)^(1)Sin^(-1)sqrtxdx=
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- int(0)^(1)xSin^(-1)xdx=
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- int(0)^(1)Tan^(-1)xdx=
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- Evaluate the integral underset(0)overset(1)int x tan^(-1)x dx
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- 2 int(0)^(1) (tan^(-1)x)/(x) dx=
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- int(0)^(1)(tan^-1 x)/(x)dx=
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- int(0)^(1)Tan^(-1)((2x)/(1-x^(2)))dx=
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- Evaluate the integral underset(0)overset(1)int sin^(-1) ((2x)/(1+x^(...
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- int(0)^(1//sqrt2)(Sin^(-1))/((1-x^(2))^(3//2))dx=
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- int(0)^(1)Tan^(-1)[(2x-1)/(1+x-x^(2))]dx=
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- int(0)^(pi^(2)//4)sinsqrtxdx=
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- int(0)^(pi^(2)//4)cossqrtxdx=
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- int(0)^(pi//2)(cosx-sinx)e^(x)dx=
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- int(0)^(1)(xe^(x))/((x+1)^(2))dx=
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- int(0)^(pi)e^(x)sinxdx=
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- If int(0)^(b)(dx)/(1+x^(2))=int(b)^(oo)(dx)/(1+x(2)), then b=
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