`int ((1+cotx))/((x+logsinx))dx.`

int ((1-cotx))/((1+cotx))dx.

Evaluate: int(cotx)/(logsinx)dx

If int ("In"(cotx))/(sinx cos x) dx=(-1)/(k)"In"^(2)(cotx)+C (where C is a constant), then the value of k is :

If int ("In"(cotx))/(sinx cos x) dx=(-1)/(k)"In"^(2)(cotx)+C (where C is a constant), then the value of k is :

Evaluate: (i) int1/(e^x+1)\ dx (ii) int(cotx)/(logsinx)\ dx

int(sqrt(cotx))/(sin2x)dx-

Evaluate the following integrals: int((1-cotx)/(1+cotx))dx

If int(sqrt(cotx))/(sinx cos x)dx=a sqrt(cotx)+b , then

inte^(x)(cotx+logsinx)dx=?

int(cotx)/(1+sinx)dx=