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DIPTI PUBLICATION ( AP EAMET)-INDEFINITE INTEGRATION -EXERCISE 1C
- int {((log x-1))/((1+(logx)^(2)))}^(2)dx=
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- int (x-(1)/(2) sin 2x)/(sin^(2)x)dx=
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- int e^(-x)Tan^(-1)(e^(x))dx=f (x)-(1)/(2)log (1+e^(2x))+c rArr f(x)=
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- If int f(x)dx=Psi(x), "then" int x^(5)f(x^(3))dx ie equal to :
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- If I(n)= int (log x)^(n)dx then I(n)+nI(n-1)=
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- int (log x)^(4)dx=
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- int (log x)^(5)dx=
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- For x gt 0, if int(logx)^(5)dx=x(A(logx)^(5)+B(logx)^(4)+C(logx)^(3)+D...
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- If f(n)(x)=log log log ....log x(log is repeated n times, then int[(xf...
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- If I(n)=int x^(n)*e^(cx)dx for n le1 then c*I(n)+n*I(n-1)=c
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- If I(n) = int sin^(n)x dx, then nI(n)-(n-1)I(n-2)=
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- int sin^(5), dx=
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- int cos^(4)x dx=
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- int cos^(5)x dx=
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- int cos^(6)x dx=
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- If I(m,n)=int x^(m)(logx)^(n)dx then I(m.n)=
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- If I(n)= int (e^(ax))dx/(x^(n)), then I(n)=
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- If I(n) = int (sin nx)/(sin x)dx where n gt 1, then I(n)-I(n-2)
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- If I(n)= int(sin nx)/(cos x)dx, then I(n)=
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- If I(n)=int (cos nx)/(cosx)dx, then I(n)=
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