The changes ina function y and the independent variable x are related as `dy/dx=x^2`. Find y as a function of x.

The changes in a function y and the independent variable x are related as dy/dx=x^2 . Find y as a function of x.

The changes in a function y and the independent variable x are related as dy/dx=x^2 . Find y as a function of x.

Find derivative of given functions w.r.t the respective independent variable . y=(cosx)/(x)+x/(cosx) Find (dy)/(dx) as a function of x

Find derivative of given functions w.r.t. the independent variable x. y=x^(2)tan x

Find derivative of given functions w.r.t. the independent variable x. y=e^(x) ln x

Find (dy)/(dx) as a function of x y=(2x+1)^(5)

Find the derivative of given function w.r.t. corresponding independent variable y=x^(2)+sin x

Find (dy/dx) of the function y^x=x^y

Find (dy)/(dx) as a function of x y = (4-3x)^(9)