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If F(x)= + 3

Question 77

Multiple Choice

If f(x) = If f(x) =   + 3   - 24x + 8,then f is A)  decreasing on (-∞, 4) , concave up on (-1, ∞) , and has no relative minimum point. B)  decreasing on (1, 2) , concave up (0, ∞) , and has a relative minimum when x = -4. C)  increasing on (2, ∞) , concave up on (-∞, -1) , and has a relative minimum when x = 2. D)  increasing on (-4, 2) , concave down on (-∞, ∞) , and has a relative maximum when x = 2. E)  decreasing on (-4, 2) , concave down on (-∞, -1) , and has a relative maximum when x = -4. + 3 If f(x) =   + 3   - 24x + 8,then f is A)  decreasing on (-∞, 4) , concave up on (-1, ∞) , and has no relative minimum point. B)  decreasing on (1, 2) , concave up (0, ∞) , and has a relative minimum when x = -4. C)  increasing on (2, ∞) , concave up on (-∞, -1) , and has a relative minimum when x = 2. D)  increasing on (-4, 2) , concave down on (-∞, ∞) , and has a relative maximum when x = 2. E)  decreasing on (-4, 2) , concave down on (-∞, -1) , and has a relative maximum when x = -4.
- 24x + 8,then f is


A) decreasing on (-∞, 4) , concave up on (-1, ∞) , and has no relative minimum point.
B) decreasing on (1, 2) , concave up (0, ∞) , and has a relative minimum when x = -4.
C) increasing on (2, ∞) , concave up on (-∞, -1) , and has a relative minimum when x = 2.
D) increasing on (-4, 2) , concave down on (-∞, ∞) , and has a relative maximum when x = 2.
E) decreasing on (-4, 2) , concave down on (-∞, -1) , and has a relative maximum when x = -4.

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