`int(cosx+3sinx)e^(3x)dx`

int_(0)^(pi//2)(cosx-sinx)e^(x)dx=

Evaluate : int (2cosx + 3sinx)/(3cosx + 2sin x) dx

int(cosx-1)/(sinx+1).e^(x)dx is equal to

Evaluate: int(cosx)/(2+3sinx)dx

int((2cosx-3sinx)/(3cosx+2sinx))dx

solve int(3x^2cosx^3+sinx)dx

If int(cosx-sinx)/(8-sin2x)dx=(1)/(p)log[(3+sinx+cosx)/(3-sinx-cosx)]+c , then p= . . . .

Evaluate the following integrals : (i) int(cosx)/(2sinx+3cosx)dx (ii) int(2sinx+cosx)/(7sinx-5cosx)dx ,br. (iii) int(5sinx+6)/(2cosx+sinx+3)dx