Consider the demand equation for University of Alberta hoodies p = -0.03x + 30.0 for 0 x 1000. This describes the relation between the hoodie price p in dollars and the amount of hoodies demanded. Find the elasticity function E(p). Check Calculate the third derivative of the function: Check E(p)= 8 f(x) = (x+4)4 Answer: f(3)(a)= Calculate the second derivative of the function: Check Answer: f"(x): = f(x)=12x5 12x5 - 5x-2 Find 33 dx by implicit differentiation. Check dy Find by implicit differentiation. Check Find dx by implicit differentiation. Check dy 33 dx 2x3y - 9xy = 4 dr x + 2y = 5x dy dx 3x/3+5y 2/3 = 3 Use logarithmic differentiation to find the derivative of y = x (assuming x > 0): Check Use logarithmic differentiation to find the derivative of y = sin(2x)1+4x: Check y' Use logarithmic differentiation to find the derivative of y = (In(3x)) In(6x) (where x > 1/3, so that In(3x) > 0): Check Use logarithmic differentiation to find the derivative of y = (3) 4: Check