" (b) If "y=e^(x)(sin x+cos x)

If y=e^(x)(sin x +cos x) , then find dy/dx .

" (b) y=(sin x-cos x)^((sin x-cos x)) find dy/dx

y = e^(x)(a cos x + b sin x)

y = e^(x)(a cos x + b sin x)

y = e^(x)(a cos x + b sin x)

If y=e^(-x)(A cos x + B sin x) then y is a solution of

If y=e^(-x)(A cos x + B sin x) then y is a situation of

(e^(y)+1)cos x dx+e^(y)sin x dy =0 A) (e^(y)+1)sin x =c B) (e^(y)+1)=c tan x C) e^(y)sin x + cos x=c D) (e^(x)+1)sin y=c

Find y ', if : (a) y=3 cos x + 2 sin x, (b) y=(sin x+cos x)/(sin x -cos x) (c ) y=(x^(2)+1) arc tan x, (d) y=x^(3) arc sin x

Solve y^'+y cos x=e^(sin x) cos x