Given f(-6) = 18,f'(-6) = – 16, g(-6) = – 10, and g'(-6) = 14, find the value of h'(-6) based on the function below. f(x) g(x) h(x) Answer h'(-6) = ||

Consider the following function. f(x) = x4 – 8x3 + 18x² + 4 | (a) Make a sign diagram for the first derivative. ---Select--- v ---Select--- v ---Select--- v ---Select--- v ---Select--- v X = X = (b) Make a sign diagram for the second derivative. ---Select--- v ---Select--- v ---Select--- v ---Select--- v ---Select--- v X = X = (c) Sketch the graph, showing all relative extreme points and inflection points. y 40 y 40 Delete PriSc GOO0 F11 Invsert DP F10 F12 DIB F7 F9 F8 Backspace Num Lock F6 F5 F4 F3 Esc F2 FnLock %23 %24 7 8. 4 Hos 1 Y W E Enter J K + // CO %#3

Consider the function f(x) = exact values. f'(x) = f’’(2) = f'''(x) = = - 2x - 5 x - 1 Compute each of the following. Simplify your answer and use .