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AB2: Use the equation of the line tangent to the graph off at x = -2 to approximate f(-1.9).. f(-1.9) = 0.6 AB3: It is known that the graph of g has exactly 2 relative extrema. Identify the x values where these extrema occur and classify each extremum as a relative maximum or relative minimum. Give a reason for your answer. g has a relative minimum at x = -5 g has a relative maximum at x = 6

AB2: Use the equation of the line tangent to the graph off at x = -2 to approximate f(-1.9).. f(-1.9) = 0.6 AB3: It is known that the graph of g has exactly 2 relative extrema. Identify the x values where these extrema occur and classify each extremum as a relative maximum or relative minimum. Give a reason for your answer. g has a relative minimum at x = -5 g has a relative maximum at x = 6

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.3: Least Squares Approximation
Problem 32EQ
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AB2 and AB3 only.

2:06 5 for 5: Calculus AB Day 7 Solutions A=7 A = 5 ALA 1 -7 Day 7 Answer Key.pdf A = 4 (-3, 4), The function g is defined by g(x) = f* f (t) f(t)dt. A = 4 g has a relative minimum at x = -5 g has a relative maximum at x = 6 A = 7 9 (-3, 4) A = 7 A = 5 ALA 1 Dashboard 000 000 Calendar 9+ A 7 +x 0.6 9 8 -2 0 The function f is twice differentiable for all real values of x. A portion of the graph of the function f is shown in the figure above along with selected values for f and f', the derivative of f. The areas of the regions bounded by the graph off and the x axis are given in the figure above. 6 To Do 1 3 AB1: Find the average rate of change of f on the interval [-2,3]. 1 5 AB2: Use the equation of the line tangent to the graph of f at x = -2 to approximate f(-1.9).. f(-1.9) AB3: It is known that the graph of g has exactly 2 relative extrema. Identify the x values where these extrema occur and classify each extremum as a relative maximum or relative minimum. Give a reason for your answer. AB4: Use a trapezoidal sum with three subintervals indicated in the table above to approximate f(x) dx X -2 f(x) f'(x) 1 0 e 1 4 3 2 D -4 e 1 -2 2 3 Notifications f(x) f'(x) -4 e -2 3 Ń Inbox
Transcribed Image Text:2:06 5 for 5: Calculus AB Day 7 Solutions A=7 A = 5 ALA 1 -7 Day 7 Answer Key.pdf A = 4 (-3, 4), The function g is defined by g(x) = f* f (t) f(t)dt. A = 4 g has a relative minimum at x = -5 g has a relative maximum at x = 6 A = 7 9 (-3, 4) A = 7 A = 5 ALA 1 Dashboard 000 000 Calendar 9+ A 7 +x 0.6 9 8 -2 0 The function f is twice differentiable for all real values of x. A portion of the graph of the function f is shown in the figure above along with selected values for f and f', the derivative of f. The areas of the regions bounded by the graph off and the x axis are given in the figure above. 6 To Do 1 3 AB1: Find the average rate of change of f on the interval [-2,3]. 1 5 AB2: Use the equation of the line tangent to the graph of f at x = -2 to approximate f(-1.9).. f(-1.9) AB3: It is known that the graph of g has exactly 2 relative extrema. Identify the x values where these extrema occur and classify each extremum as a relative maximum or relative minimum. Give a reason for your answer. AB4: Use a trapezoidal sum with three subintervals indicated in the table above to approximate f(x) dx X -2 f(x) f'(x) 1 0 e 1 4 3 2 D -4 e 1 -2 2 3 Notifications f(x) f'(x) -4 e -2 3 Ń Inbox
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