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Now, suppose this is actually the graph of g'(x). Answer the following questions about the function g(x), that you do not see. 1. When does g(x)=0? How do you know this? 2. When does g'(x)=0? Explain your reasoning using the graph. 3. When is g(x) increasing? Explain your reasoning using the graph.

Now, suppose this is actually the graph of g'(x). Answer the following questions about the function g(x), that you do not see. 1. When does g(x)=0? How do you know this? 2. When does g'(x)=0? Explain your reasoning using the graph. 3. When is g(x) increasing? Explain your reasoning using the graph.

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter2: Functions
Section: Chapter Questions
Problem 30P: In this problem you are asked to find a function that models in real life situation and then use the...
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Now, suppose this is actually the graph of g'(x). Answer the following questions about the function g(x), that you do not see. 1. When does g(x)=0? How do you know this? 2. When does g'(x)=0? Explain your reasoning using the graph. 3. When is g(x) increasing? Explain your reasoning using the graph. 4. When does g(x)have a relative minimum? Explain your reasoning using the graph. 5. When does g"(x)=0? Explain your reasoning using the graph. 6. When is g"(x)<0? Explain your reasoning using the graph. 7. When does g(x) have a point of inflection? Explain your reasoning using the graph.
Transcribed Image Text:Now, suppose this is actually the graph of g'(x). Answer the following questions about the function g(x), that you do not see. 1. When does g(x)=0? How do you know this? 2. When does g'(x)=0? Explain your reasoning using the graph. 3. When is g(x) increasing? Explain your reasoning using the graph. 4. When does g(x)have a relative minimum? Explain your reasoning using the graph. 5. When does g"(x)=0? Explain your reasoning using the graph. 6. When is g"(x)<0? Explain your reasoning using the graph. 7. When does g(x) have a point of inflection? Explain your reasoning using the graph.
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