Suppose f (x) ax 2 (x b)(x c) 2 , where 0 a b c (a) Graph f (b) In what interval(s) is there a local maximum value (c) Which numbers yield a local minimum value (d) Where is f (x) 0 (e) Where is f (x 4) 0 (f) Is f increasing, decreasing, or neither on ( , c

Question: Suppose f (x) = ax 2 (x b)(x + c) 2 , where 0 < a < b < c. (a) Graph f. (b)

Suppose f (x) = −ax² (x − b)(x + c)², where 0 < a < b < c.

(a) Graph f.

(b) In what interval(s) is there a local maximum value?

(d) Where is f (x) < 0?

(e) Where is f (−x − 4) < 0?

(f) Is f increasing, decreasing, or neither on (− ∞, −c ]?

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ANSWER To answer these questions lets analyze the given function step by step a Graph of f The graph of the function fx ax2x bx c2 can be obtained by ... View full answer

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