`dy/dx=3/(sinxcosx)`

find dy/dx if y= sinx.cosx

Find dy/dx if y= sinx.cosx

Solve the following differential equations: (dy)/(dx)+ycosx=sinxcosx

Integrate the functions (sqrt(tanx))/(sinxcosx)

Integrate the functions (sqrt(tanx))/(sinxcosx)

Evaluate: int(sqrt(tanx))/(sinxcosx)dx

Evaluate: int(sqrt(tanx))/(sinxcosx)dx

int(sqrt(tanx))/(sinxcosx)dx is equal to.

The solution of the differential equation y(sin^(2)x)dy+(sinxcosx)y^(2)dx=xdx is (where C is the constant of integeration)

int(sinxcosx)/(sin^4x+cos^4x)dx