Let f be a differentiable function with f(0) = 1 and / f'(1) dt = x². Then Of(x) = COS X Of(x) = (x+ 1)e* Of(x) = x + 1 Of(x) = x² + 1 None of these

Suppose that f and f'satisfy the following. x f(x) f'(x) Calculate 2 0 -2 4 15 -3 B) h' (6) if h(x) = = 6 13 2 A) g' (2) if g(x) = 3 sin(f(x)). [Select] x² + f(x). [Select ] C) i' (7) if i(x) = f(x) cos(x² - 4). [Select ] 7 1 2 > > >

let f(0)=0,f'(0)=2,f"(0)=3. Find g'(0) if g(x)=sin(2f(x))

Calculate the first five derivatives of f(æ) = cos(x). Then determine f(8) and f(21). f'(x) = -sin(x) f"(x) = -cos(x) f(3) (x) = f(4) (1) = f(5)(x) = f(8)(x) = f(21)(x) =