(4,4) M -4 2 2 -4 (-4,-4) 4 8 10 12 (8,-4) (12,-4) Graph of f The figure shows the graph of a piecewise-linear function f. For −4≤x≤12, the function g is x defined by g(x) = √ƒ (t)dt . . Find the value of g(6). Find the value of g'(6). |
(4,4) M -4 2 2 -4 (-4,-4) 4 8 10 12 (8,-4) (12,-4) Graph of f The figure shows the graph of a piecewise-linear function f. For −4≤x≤12, the function g is x defined by g(x) = √ƒ (t)dt . . Find the value of g(6). Find the value of g'(6). |
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.2: Exponential Functions
Problem 28E
Related questions
Question

Transcribed Image Text:(4,4)
M
-4
2
2
-4
(-4,-4)
4
8
10
12
(8,-4)
(12,-4)
Graph of f
The figure shows the graph of a piecewise-linear
function f. For −4≤x≤12, the function g is
x
defined by g(x) = √ƒ (t)dt .
.
Find the value of g(6).
Find the value of g'(6). |
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