Use the graph to identify absolute maximum and absolute minimum values for the function on the interval [-3,3]. 3 f(x) = 4x 1 + x² 2- 1+ + 0 -3 -2 -1 2 3 x -2 3 1

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section: Chapter Questions
Problem 32RE: For the graph in Figure 3, the domain of the function is [3,3] . The range is [10,10] . Find the...
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Use the graph to identify absolute maximum and absolute minimum values for the function on the interval [-3,3].
f(x)
4x
1 + x²
2
+
-3-2
2
3 x
-2
-3
There is no absolute maximum but the absolute minimum, -2, occurs when x = -1.
The absolute maximum, 1, occurs when x = 2, and the absolute minimum, -1, occurs when x = -2.
The absolute maximum, 2, occurs when x =
The absolute maximum, 2, occurs when x =
1, and the absolute minimum, -2, occurs when a = -1.
-1, and the absolute minimum, -2, occurs when a = 1.
0000
-1
1
0
1
Transcribed Image Text:Use the graph to identify absolute maximum and absolute minimum values for the function on the interval [-3,3]. f(x) 4x 1 + x² 2 + -3-2 2 3 x -2 -3 There is no absolute maximum but the absolute minimum, -2, occurs when x = -1. The absolute maximum, 1, occurs when x = 2, and the absolute minimum, -1, occurs when x = -2. The absolute maximum, 2, occurs when x = The absolute maximum, 2, occurs when x = 1, and the absolute minimum, -2, occurs when a = -1. -1, and the absolute minimum, -2, occurs when a = 1. 0000 -1 1 0 1
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