Only AB#3 5 for 5: Calculus AB Day 4ff'(x)1t-2 -1 01 2 3 46 7 8-1The function f is differentiable on the interval [−2, 12] and consists of three line segments as shown inthe figure above. It is known that f(4) = 14AB2: Let g(x) = f(x)f'(x). Find g'(4).AB3: EvaluateAB1: On what open intervals is the graph of f both decreasing and concave down? Give a reason foryour answer.AB4: Find12[₁³² [3 - 2f'(x)] dx.-2-3d²Wdt²tW (t)in terms of W.10 1104.12 130.2 0.4 0.5 0.6dWConsider the differential equation = 9 - W². Let y = W(t) be the particular solution to thedtdifferential equation with the initial condition W(0) = 4. The function W is twice differentiable withselected values of W given in the table above.0.8 1.05.7 9.3 12.2 16.3 29.3 53.2AB5: Use a midpoint Riemann sum with the three subintervals indicated by the table above to approximateS W(t)dt.

Answered: Image /qna-images/answer/7312963e-138f-4d4f-93bd-fe874c25365f.jpg

5 for 5: Calculus AB Day 4 3 1 12 -1 0 -1 jf'(x) -2 33 1 AB2: Let g(x) = f(x)f'(x). Find g'(4). AB3: Evaluate [3-2f'(x)] dx. 2 3 4 5 8 The function f is differentiable on the interval [-2, 12] and consists of three line segments as shown in the figure above. It is known that f(4) = 14 AB1: On what open intervals is the graph of f both decreasing and concave down? Give a reason for your answer. a 10 11 12 13

5 for 5: Calculus AB Day 4 3 1 12 -1 0 -1 jf'(x) -2 33 1 AB2: Let g(x) = f(x)f'(x). Find g'(4). AB3: Evaluate [3-2f'(x)] dx. 2 3 4 5 8 The function f is differentiable on the interval [-2, 12] and consists of three line segments as shown in the figure above. It is known that f(4) = 14 AB1: On what open intervals is the graph of f both decreasing and concave down? Give a reason for your answer. a 10 11 12 13

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter4: Calculating The Derivative

Section4.2: Derivatives Of Products And Quotients

Problem 35E

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