`int_1^sqrt(e) xlogxdx`

AI Generated Solution

Similar Questions

Explore conceptually related problems

Evaluate: int1/(sqrt(x)+x)dx

If the value of the integral int_1^2e^(x^2)dx is alpha , then the value of int_e^(e^4)sqrt(lnx)dx is:

int e^(3sqrt(x))dx

Evaluate: int_0^(e-1)(e^((x^2+2x-1)/2))/(x+1)dx+int_1^e xlogx e^(x^(2-2)/2)dx

Evaluate: (i) int1/(x\ sqrt(x^4-1))\ dx (ii) intsqrt(e^x-1)\ dx

(i) int_0^1 e^sqrt(x)/sqrtxdx

Evaluate: int1/(sqrt(1-sinx))\ dx

Evaluate: int1/(1+sqrt(x))dx

Evaluate: (i) int1/(sqrt(1-cos2x))\ dx (ii) int1/(sqrt(1+cosx))\ dx

Evaluate: (i) int1/(sqrt(1+cos2x))\ dx (ii) int1/(sqrt(1-cosx))\ dx