`int_(1)^(4)dx/(sqrtx)`

int_(1)^(2)(dx)/(sqrtx-sqrt(x-1))

Evaluate : int_(1)^(4) (1)/(sqrt(x)) dx

The value of int_(1)^(4) e^(sqrt(x))dx , is

If I=int_(0)^(1) (dx)/(sqrt(1+x^(4)))dx then

int (1+x)^4 dx

int_(a^4)^(b^4)(f(sqrtx))/((sqrtx)[f(a^2+b^2-sqrtx)+f(sqrtx)])dx is equal to

int_(a^4)^(b^4)(f(sqrtx))/((sqrtx)[f(a^2+b^2-sqrtx)+f(sqrtx)])dx is equal to

Let I_(1)=int_(0)^(oo)(x^(2)sqrtx)/((1+x)^(6))dx,I_(2)=int_(0)^(oo)(xsqrtx)/((1+x)^(6))dx , then

If I = int _(0) ^(100) (sqrtx)dx, then the value of (9I)/(155) is:

If {x} denotes the fractional part of x, then I = int _(0) ^(100) (sqrtx)dx, then the value of (9I)/(155) is: