`10int x^(2)dx=`

10int x^(4)dx=

int10^(x)dx

Let int(10lnx)/(x^(2))dx=f(x), for all positive x. If f(e )=(1)/(e ) , then f(2)+f(4) is equal to

Integrate the following (1) intx^(-3/2)dx (2) intsin60^(@)dx (3) int(1)/(10x)dx (4) int(2x^(3)-x^(2)+1)dx

Consider the following : 1. int l n 10 dx = x + c 2. int 10^(x) dx = 10^(x) + c where c is the constant of integration. Which of the above is/are correct ?

Evaluate: int sqrt(7x-10-x^(2))dx

int_(0)^(10)(x^(10))/((10-x)^(10)+x^(10))dx=

int(e^(x))/((1+x)^(3))dx-int(e^(x))/(2(1+x)^(2))dx=

int_(0)^(10)[x^(2)]dx, where [.] denotes the greatest

Let l_(1)=int_(1)^(10^(4))({sqrt(x)})/(sqrt(x))dx and l_(2)=int_(0)^(10)x{x^(2)}dx where {x} denotes fractional part of x then