" Derivative af "x^(2)" wirt is equate "

Derivative of f(x) = x^(2) is

Derivative of f(x) = x^(2) is

Derivative of y=be^(-(x/a)^2)

If the derivatives of f(x) at x=a is f'(a) ,then show that lim_(xrarra)(xf(a)-af(x))/(x-a)=f(a)-af'(a)

If the derivative of f(x) at x = a be f'(a) show that lim_(x to a ) (xf(a)-af(x))/(x-a) = f(a) -af'(a) .

The second derivative of the equation of a curve is given by the equation x(d^2y)/(dx^2)=1 , given by y=1, dy/dx=0 when x=1.Find the equation of the normal at x=e.

Find the derivative of x at x = 2

The second derivative of the equation of a curve is given by the equation x(d^2y)/(dx^2)=1 , given by y=1, dy/dx=0 when x=1. Find the equation of the curve.

The function f is differentiable at x=a and its derivative be f'(a) show that underset(xrarra)Lt (xf(a)-af(x))/(x-a)=f(a)-af'(a)

Derives s=ut+1/2at^(2) Derive one equation for displacement of a body which is in the uniform acceleration.