int(1)^(e){((logx-1))/(1+(logx)^(2))}^(2...

`int_(1)^(e){((logx-1))/(1+(logx)^(2))}^(2)`dx is equal to

Promotional Banner

Promotional Banner

Similar Questions

Explore conceptually related problems

int{(logx-1)/(1+(logx)^(2))}^(2) dx is equal to

int{(logx-1)/(1+(logx)^(2))}^(2) dx is equal to

The value of int{(logx-1)/(1+(logx)^(2))}^(2)dx is equal to -

int_(1)^(e)(logx)^(2)dx

int{(1)/((logx))-(1)/((logx)^(2))}dx=?

int_(1)^(e)(1+logx)/(x)dx

int_(1)^(e)(1+logx)/(x)dx

int_(0)^(e^(2)){(1)/((logx))-(1)/((logx)^(2))}dx

int_(e)^(e^(2)) (1/logx-1/((logx)^(2)))dx=

Recommended Questions

int(1)^(e){((logx-1))/(1+(logx)^(2))}^(2)dx is equal to
Text Solution
|
int(1)^(e){((logx-1))/(1+(logx)^(2))}^(2)dx is equal to
Text Solution
|
int(0)^(e^(2)){(1)/((logx))-(1)/((logx)^(2))}dx
Text Solution
|
int(1)^(e)((logx)^(2))/(x)dx=?
Text Solution
|
int{(logx-1)/(1+(logx)^(2))}^(2) dx is equal to
Text Solution
|
The value of int(1)^(e^(2)) (dx)/(x(1+logx)^(2))is
Text Solution
|
int(e)^(e^(2)) (1/logx-1/((logx)^(2)))dx=
Text Solution
|
Prove that, int(2)^(e)[(1)/(logx)-(1)/((logx)^(2))]dx=e-(2)/(log2)
Text Solution
|
int(1)^(e)(dx)/(x(1+logx)^(2))
Text Solution
|