- 1< x < 0 0 < x < 1' (e* 3. Find the Fourier series of f(x) = {". f(x) = f(x + 2).

Suppose f(3) = 2, f'(3) = f'(x) > 0 and f"(x) < 0 for all x. When is f(x) increasing? (b) (c) How many solutions does f(x) = 0 have? When is f' increasing?

VI – 7 Find f'(x). VI + 7 Let f(x) = f'(x) = Find f'(1). f'(1) =|

Find the first derivative f' and the original function f. f"(x) = x' – 10x + 10, f'(0) = 2, f(0) = 4 (Use symbolic notation and fractions where needed.) f' (x) = f(x) =

A beekeeper has a colony of 1,000 bees, increasing at a rate of n' (t) bees per week. What does the expression 1,000+ fon' (t) represent? 52