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BANSAL-INTEGRALS-All Questions
- int0^1000 e^(x-[x])dx
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- Evaluate: (lim)(x->0)(int underset0overset(x^2)cost^2tdt)/(xsinx)
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- Evaluate: int0^(200pi)sqrt(1+cosx\ )"dx"
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- If y=a sin t, x=a cos t then find (dy)/(dx).
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- let g(x)=x^c e^(cx) and f(x)=int0^x t e^(2t)(1+3t^2)^(1/2)dt. if L=l...
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- Evaluate: inta^b cos x dx
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- Find the value of (lim)(n->oo)1/n+1/(n+1)+1/(n+2)+ddot+1/(4n)
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- Evaluate: int0^(pi//2)cos^2x\ dx
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- Let In=int0^1(1-x^a)^n and if In/I(n+1)=1+lambda/alpha then lambd...
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- If In=int0^(pi//4)tan^("n")x dx , prove that In+I(n-2)=1/(n+1)dot
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- int0^1(tan^(-1)x)/x dx is equals to int0^(pi/2)(sinx)/x dx (b)...
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- Evaluate : (lim)(x->0)(int0xtanx\ dx)/(xtanx)
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- Find the points of maxima of f(x)=int0^(x^2)(t^2-t)/(e^t+1)dtdot
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- Show that int0^1(dx)/(1+x^6)>pi/4
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- If int0^(10)f(x)dx=5, find the value of sum(k=1)^(10)int0^1f(k-1+x)dxd...
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- If y(x)=int(pi^2/16)^(x^2) (cosx cos sqrt(theta))/(1+sin^2 sqrt(theta)...
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- If In=int0^(pi//4)tan^n x dx , show that 1/(I2+I4),1/(I3+I5),1/(I4+...
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- Evaluate: lim(n->oo)[1/((n+1)^2\ )+1/((n+2)^2)+...+1/((2n)^2)]
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- Evaluate: inta^b e^x dx using limit of sum
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- Evaluate : (lim)(n->oo)sum(r=1)^n1/((n^2+r^2)^(1//2))
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