+ 9. Find the absolute maximum and Absolute minimum valves of f on the interval. f(t) = + = √²/F, [116] Critical #, f'(t)=0 or f'`(1) does not exist. € (+) = 1 - ² + ²²73 = -2=213 √f (1) = C = 1 - 272/2 312/3 0 = 3 + ²/3-1
+ 9. Find the absolute maximum and Absolute minimum valves of f on the interval. f(t) = + = √²/F, [116] Critical #, f'(t)=0 or f'`(1) does not exist. € (+) = 1 - ² + ²²73 = -2=213 √f (1) = C = 1 - 272/2 312/3 0 = 3 + ²/3-1
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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How do you solve? #9
![Mmmm
Critical numbers occur: f'(x) = 0₁ f '(c) = DIVE
[002,12)
Maratou
9. Find the absolute maximum and
Absolute minimum values of f on the interval.
f(t) =+ = √²/F, [116]
-
Critical #₂ f'(t)=0 or f(t) does not exist.
-273
€ / (+) = 1 - ² + ²²/² = -3-2/3
F/1) = 0 = -√2/²
(t)
1
312/3
273
0 = 3 + ²/3-1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0ec07f59-db17-4869-86ed-f1dcc59bb208%2F8ace1ef8-713f-4bb9-890d-40069fcc07d2%2Fzsb3xhb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Mmmm
Critical numbers occur: f'(x) = 0₁ f '(c) = DIVE
[002,12)
Maratou
9. Find the absolute maximum and
Absolute minimum values of f on the interval.
f(t) =+ = √²/F, [116]
-
Critical #₂ f'(t)=0 or f(t) does not exist.
-273
€ / (+) = 1 - ² + ²²/² = -3-2/3
F/1) = 0 = -√2/²
(t)
1
312/3
273
0 = 3 + ²/3-1
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