JEE Advanced questions

3844 published questions with worked solutions.

• e^ -x (1 - x) x ,dx is equal to
  JEE Advanced · Mathematics · Indefinite Integration
• 1 + x 1 + x e^x ,dx is equal to
  JEE Advanced · Mathematics · Indefinite Integration
• Let e^x f(x) - f'(x) ,dx = (x). Then e^x f(x) ,dx is
  JEE Advanced · Mathematics · Indefinite Integration
• Let f(x) = x^2 ,dx (1 + x^2) (1 + 1 + x^2 ) and f(0) = 0. Then f(1) is
  JEE Advanced · Mathematics · Indefinite Integration
• dx x + 3 x is equal to
  JEE Advanced · Mathematics · Indefinite Integration
• If ^4 x ,dx = a ^3 x + b x + (x) then
  JEE Advanced · Mathematics · Indefinite Integration
• If x (x - ) ,dx = Ax + B (x - ) + C then
  JEE Advanced · Mathematics · Indefinite Integration
• If 4e^x + 6e^ -x 9e^x - 4e^ -x ,dx = Ax + B _e(9e^ 2x - 4) + C then
  JEE Advanced · Mathematics · Indefinite Integration
• If x (1 + x^2) ,dx = (x) (1 + x^2) + (x) + c then
  JEE Advanced · Mathematics · Indefinite Integration
• dx (x + 1)(x - 2) = A (x + 1) + B (x - 2) + C, where
  JEE Advanced · Mathematics · Indefinite Integration
• _ n _ r=1 ^ n 1 nr is equal to
  JEE Advanced · Mathematics · Definite Integration
• _ n _ r=0 ^ n-1 1 n^2-r^2 is
  JEE Advanced · Mathematics · Definite Integration
• _ n _ r=1 ^ n 1n e^ r/n is
  JEE Advanced · Mathematics · Definite Integration
• _ n _ r=1 ^ n 1n r 2n is
  JEE Advanced · Mathematics · Definite Integration
• _ n _ r=1 ^ 4n 1 n+r is
  JEE Advanced · Mathematics · Definite Integration
• _ n 1n _ r=1 ^ 2n r n^2+r^2 equals
  JEE Advanced · Mathematics · Definite Integration
• _ n n! (kn)^n ^ 1/n , where k 0 is a constant and n N, is equal to
  JEE Advanced · Mathematics · Limit
• _ n 2^k+4^k+6^k+ +(2n)^k n^ k+1 , k -1, is equal to
  JEE Advanced · Mathematics · Definite Integration
• Let (a,b) and ( , ) be two points on the curve y=f(x). If the slope of the tangent to the curve at (x,y) is (x), then _a^ (x) ,dx...
  JEE Advanced · Mathematics · Definite Integration
• If af(x)+bf ! ( 1x )= 1x-5, x 0, a b, then _1^2f(x) ,dx equals
  JEE Advanced · Mathematics · Definite Integration

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