Solution for f (x)=a (xh)2k equation Simplifying f (x) = a (x 1h) * 2 k Multiply f * x fx = a (x 1h) * 2 k Reorder the terms fx = a (1h x) * 2 k Reorder the terms for easier multiplication fx = 2a (1h x) k fx = (1h * 2a x * 2a) k fx = (2ah 2ax) k Solving fx =To find f (xh) we put (xh) into the formula for the function instead of x Example 1 Differentiate the function f (x) = 2x2 4x Note that if we differentiate 2·x2 we get 2·2x ( we found above that the derivative of x2 was 2x) The line y = 4x has the gradient 4 so the derivative of 4x is 4Consider the graph of the parabola y=ax^2 Its vertex is clearly at (0,0) Now, if you replace x with xh in any equation, its graph gets shifted to the right by a distance of h
Write The Quadratic Function In The Form F X Chegg Com
