OB. f(x) is increasing on no interval (part B) Find where f(x) is decreasing. O A. f(x) is decreasing on the following interval(s): O B. f(x) is decreasing on no interval (part C) Find where g has a local minimum. O A. f(x) has a local minimum at the following x-value(s): x = O B. f(x) has no local minimum (part d) Find where f(x) has a local maximum. O A. f(x) has a local maximum at the following x-value(s): x = O B. f(x) has no local maximum (part E) Find where f(x) is concave up. O A. f(x) is concave up on the following interval(s): O B. f(x) is concave up on no interval (part F) Find where f(x) is concave down. O A. f(x) is concave down on the following interval(s): O B. f(x) is concave down on no interval (part G) Find where f(x) has an inflection point. O A. f(x) has an inflection point at the following x-value(s): x = O B. f(x) has no inflection point Consider the function f(x), whose first and second derivatives are given below: 26 8x27 208x(x-54) = (x), (x-52)2 %3D %3D x-52 Note: Do not attempt to calculate f(x). Also, assume that f(x) has the same domain as f'(x). (part A) Find where f(x) is increasing. O A. f(x) is increasing on the following interval(s): O B. f(x) is increasing on no interval (part B) Find where f(x) is decreasing. O A. f(x) is decreasing on the following interval(s): O B. f(x) is decreasing on no interval (part C) Find where g has a local minimum. O A. f(x) has a local minimum at the following x-value(s): x= O B. f(x) has no local minimum (part d) Find where f(x) has a local maximum. O A. f(x) has a local maximum at the following x-value(s): x = O B. f(x) has no local maximum (part E) Find where f(x) is concave up. O A. f(x) is concave up on the following interval(s): O B. f(x) is concave up on no interval