Answer Happy

1) ✓let F(x) = f(f(x)) and G(x= (F(x)² you also know that f(6)=14, f(14) = 2, f¹ (14) =(4, f'(6)=12 . - 6' (6)= find the derivative of: 2e=6* cos (9x) now find the equation of J the tangent line to the curve at X=0. write your answer in "mx+b" format, y= find the following using the table: 1234 4 1 2 3 f'(x) 1 2 3 4 g(x) 2 4 1 3 g'(x) 4 1 2 3 X ((x) •h (4) if h(x) = f(x) · g(x): -h' (4) if h(x) = f(x)/ g(x) = - h (4) if h(x) = f(g(x))

2) ✓ Jet F(x) = f(x) and G(X) = (f(x))", you also know that a²³ = 4, f(a) = 2, f'(a) = 3, ('(a) = 11 • F'(a)= -G` (a) = ✓ lei let f(x) = (ax² +9)² (-9x²³-6) ¹s f'(x) = if f(x) = 7 tan" (4 sin (3x)) f'(x) =_ ✓ Suppose f(x), f'(x) have the values x -2 -1 0 P(X) - 1 4 -2 fax) q 이름 이름 이준 1 2 61 10-6 - In (fixi) at x=0 :_ • + [fex)]³ at x=0: ✔ & 5√ f(x) at x=0: