6x Use the function f(x) x² + 7 (a) Find the interval(s) on which f(x) is increasing. Number of increasing intervals: 1♥ f(x) is increasing on to answer the following questions. x = ( (b) Find the interval(s) on which f(x) is decreasing. Number of decreasing intervals: [1▼ f(x) is decreasing on x = ( (c) Find the interval(s) on which f(x) is concave up. Number of concave up intervals: 1 f(x) is concave up on

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter3: Functions
Section3.3: More On Functions; Piecewise-defined Functions
Problem 5SC
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Question 4 of 6
<
6x
Use the function f(x)
x² +7
(a) Find the interval(s) on which f(x) is increasing.
Number of increasing intervals: [1
f(x) is increasing on
=
to answer the following questions.
x = (
(b) Find the interval(s) on which f(x) is decreasing.
Number of decreasing intervals: [1▼
f(x) is decreasing on
x = (
(c) Find the interval(s) on which f(x) is concave up.
Number of concave up intervals: | 1♥
f(x) is concave up on
-/1
|||
Transcribed Image Text:Question 4 of 6 < 6x Use the function f(x) x² +7 (a) Find the interval(s) on which f(x) is increasing. Number of increasing intervals: [1 f(x) is increasing on = to answer the following questions. x = ( (b) Find the interval(s) on which f(x) is decreasing. Number of decreasing intervals: [1▼ f(x) is decreasing on x = ( (c) Find the interval(s) on which f(x) is concave up. Number of concave up intervals: | 1♥ f(x) is concave up on -/1 |||
(d) Find the interval(s) on which f(x) is concave down.
Number of concave down intervals: | 1
f(x) is concave down on
1 ♥
x = (
(e) Find the x-coordinate(s) of any/all inflection point(s).
Number of inflection points: 1
f(x) has inflection points
at x-coordinates
X
Transcribed Image Text:(d) Find the interval(s) on which f(x) is concave down. Number of concave down intervals: | 1 f(x) is concave down on 1 ♥ x = ( (e) Find the x-coordinate(s) of any/all inflection point(s). Number of inflection points: 1 f(x) has inflection points at x-coordinates X
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