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

"If "y=(sinx)^(cosx)+(cosx)^(sinx)", prove that "(dy)/(dx)=(sinx)^(cosx).[cot x cos x-sin x(log sinx)]+(cosx)^(sinx).[cosx(log cos x)-sinx tanx].

int e^x ((1+sinx)/(1+cosx))dx=

The domain of the function f(x)=sqrt(((sinx-e^(x))(cosx-3)("In"x+2))/((x^(4)-x+1/2)(2x-7)^(30))) belongs to

The domain of the function f(x)=sqrt(((sinx-e^(x))(cosx-3)("In"x+2))/((x^(4)-x+1/2)(2x-7)^(30))) belongs to

If int (3sin x+2 cosx)/(3cosx+2sinx)dx=ax+blog_(e)|2 sinx+3 cosx|+c then

If int (3sin x+2 cosx)/(3cosx+2sinx)dx=ax+blog_(e)|2 sinx+3 cosx|+c then

int((e^(x)+cosx))/(e^(x)+sinx+2)dx :

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

int e^(x)[(1+sinx cosx)/(cos^(2)x)]dx

"If " int x e^(x) cosx dx=ae^(x)(b(1-x)sinx+cx cosx)+d, then