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Which is the extreme value of a function?
FIGURE 4.9 The extreme values of Ä( x) = x2>3on 3- 2, 34 occur at x = 0 and x = 3 (Example 4). Finding Extrema from Graphs In Exercises 1Ð6, determine from the graph whether the function has any absolute extreme values on 3a, b4.
Which is the absolute maximum value of a function?
Determine from the graph whether the function has any absolute extreme values on [a;b]. Then explain how your answer is consistent with Theorem 1. Solution Figure 4.8 suggests that Ä has its absolute maximum value near x = 3 and its absolute minimum value of 0 at x = e2.
How to find the absolute extrema in a graph?
Identify the points on the graph where the absolute extrema occur, and include their coordinates: f(x)= 2 3 x−5, −2 ≤x≤3 Solution f′(x)= 2 3 So we just have to test the end points: f(−2)= 2 3 (−2)−5 =− 4 3 −5 =− 4 3 − 15 3 = − 19 3 ← absolute min f(3)= 2 3 (3)−5 =2−5 = −3 ← absolute max Putting this on a graph we have:
Last Update: Oct 2021
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This picture representes Local and absolute extrema.
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