Question: Let F(x) = f(f(ac) ) and G(x) = (F(x) ) and suppose that f (5) = 4, f(4) = 3, f'(4) = 3, f'(5)=8 Find

 Let F(x) = f(f(ac) ) and G(x) = (F(x) ) andsuppose that f (5) = 4, f(4) = 3, f'(4) = 3,
f'(5)=8 Find F' (5) and G' (5). F' (5) G' (5) =Lety be defined implicitly by the equation In(7y) = 4xy. Use implicit

Let F(x) = f(f(ac) ) and G(x) = (F(x) ) and suppose that f (5) = 4, f(4) = 3, f'(4) = 3, f'(5)=8 Find F' (5) and G' (5). F' (5) G' (5) =Let y be defined implicitly by the equation In(7y) = 4xy. Use implicit differentiation to find the first derivative of y with respect to x. dy Ay dx 1 - 4xy Use implicit differentiation to find the second derivative of y with respect to x. day (16)3 - 40xy4) da 2 = ( Ary - 1) 3 Note: Your answer should only involve the variables a and y. You should simplify your answer as much as possible before entering it into WeBWork. Find the point on the curve where dry - 0. da 2 da 2 = 0 at the point (x, y) = ()

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