Find `y_2`, if `y=e^(-1/x)` ,

Find dy/dx if, e^(2x) + e^(2y) = e^(2(x+y))

Find (dy)/(dx) of y=e^((x^(2))/(1+x^(2)))

Find the derivative of y=(e^(x))/(1+x^(2)) wrt x

The equation of one of the curves whose slope of tangent at any point is equal to y+2x is (A) y=2(e^(x)+x-1) (B) y=2(e^(x)-x-1) (C) y=2(e^(x)-x+1) (D) y=2(e^(x)+x+1)

Find the particular solution of : dy/dx=e^(x-y)+xe^-y , given that x=1, y=1.

Find the solution of y e^(-x/y)dx-(x e^((-x/y))+y^3)dy=0 is

Find the particular solution of : dy/dx=e^(x-y)+x^2e^-y , given that x=1, y=1.

find the derivative of e^(x) + e^(y) = e^(x +y)

Find (dy)/(dx) if y = logtan^(-1)x+e^(2x) .