For a continuous function f(x), the graph of its derivative, f'(x) is shown below. Graph of f'(x) NOT f(x) y 8 6 21 -2 -6- a 5 O 10 15 20 f'(x), 25 X Suppose the function f(x) has a graph that passes through the point (0,9). Use this information along with the graph of f'(x) to indicate whether each statement is true or false. (a) The SF f'(x)dx will tell us how much the function f(x) decreases in its output on the interval [0,5]. (b) At x = 10, the graph of f(x) passes through the point (10,4). Select- (c) There's an inflection point on the graph of f(x) at x = 15. (d) On the interval [15,25], the graph of f(x) is concave up. (e) There is a critical point at x = 5 on the graph of f(x). Select Select- Select-- -Select-
For a continuous function f(x), the graph of its derivative, f'(x) is shown below. Graph of f'(x) NOT f(x) y 8 6 21 -2 -6- a 5 O 10 15 20 f'(x), 25 X Suppose the function f(x) has a graph that passes through the point (0,9). Use this information along with the graph of f'(x) to indicate whether each statement is true or false. (a) The SF f'(x)dx will tell us how much the function f(x) decreases in its output on the interval [0,5]. (b) At x = 10, the graph of f(x) passes through the point (10,4). Select- (c) There's an inflection point on the graph of f(x) at x = 15. (d) On the interval [15,25], the graph of f(x) is concave up. (e) There is a critical point at x = 5 on the graph of f(x). Select Select- Select-- -Select-
Transcribed Image Text:For a continuous function f(x), the graph of its derivative, f'(x) is shown below.
Graph of f'(x) NOT f(x)
y
8
6
4
21
-2
-6-
a
S
O
10
15
20
f'(x),
25
X
Suppose the function f(x) has a graph that passes through the point (0,9). Use this information along with the graph of f'(x) to indicate whether each statement is true or false.
(a) The
S f'(x)dx will tell us how much the function f(x) decreases in its output on the interval [0,5].
Select-
(b) At x = 10, the graph of f(x) passes through the point (10,4).
(c) There's an inflection point on the graph of f(x) at x = 15.
(d) On the interval [15,25], the graph of f(x) is concave up.
(e) There is a critical point at x = 5 on the graph of f(x).
Select
Select-
Select--
-Select-
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![For a continuous function f(x), the graph of its derivative, f'(x) is shown below.
Graph of f'(x) NOT f(x)
y
8
6
4
21
-2
-6-
a
S
O
10
15
20
f'(x),
25
X
Suppose the function f(x) has a graph that passes through the point (0,9). Use this information along with the graph of f'(x) to indicate whether each statement is true or false.
(a) The
S f'(x)dx will tell us how much the function f(x) decreases in its output on the interval [0,5].
Select-
(b) At x = 10, the graph of f(x) passes through the point (10,4).
(c) There's an inflection point on the graph of f(x) at x = 15.
(d) On the interval [15,25], the graph of f(x) is concave up.
(e) There is a critical point at x = 5 on the graph of f(x).
Select
Select-
Select--
-Select-](https://content.bartleby.com/qna-images/question/37c8cbe2-8f67-4090-8330-ce69eabc3861/bdfde8da-7efd-4f25-bf55-5944b12447d9/li2bfxt_processed.jpeg)
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