Find all critical points and find the minimum and maximum value of the function on the given domain. Domain: [-2, 4] Critical points: 0, 2, 7; maximum value: minimum value: -2, 2 Critical points: 0, 2; maximum value: 2; minimum value: 0 Critical points: -2, 2; maximum value: 7; minimum value: 0 O Critical points: -2, 0, 2, 4; maximum value: 7; minimum yalue: 0
Find all critical points and find the minimum and maximum value of the function on the given domain. Domain: [-2, 4] Critical points: 0, 2, 7; maximum value: minimum value: -2, 2 Critical points: 0, 2; maximum value: 2; minimum value: 0 Critical points: -2, 2; maximum value: 7; minimum value: 0 O Critical points: -2, 0, 2, 4; maximum value: 7; minimum yalue: 0
Transcribed Image Text:**Find all critical points and find the minimum and maximum value of the function on the given domain.**
**Domain:** \([-2, 4]\)
### Graph Description:
- The graph illustrates a function within the specified domain.
- The function is plotted on a Cartesian coordinate system with x-values ranging from \(-5\) to \(5\) and y-values from \(-1\) to \(8\).
- The function starts at approximately \(y = 4\) at \(x = -2\), curves downwards to a local minimum at \(x = 0\), and then rises again to exit the domain at about \(y = 8\) when \(x = 4\).
### Answer Options:
1. Critical points: \(0, 2, 7\); maximum value: \(4\); minimum value: \(-2, 2\)
2. Critical points: \(0, 2\); maximum value: \(2\); minimum value: \(0\)
3. Critical points: \(-2, 2\); maximum value: \(7\); minimum value: \(0\)
4. Critical points: \(-2, 0, 2, 4\); maximum value: \(7\); minimum value: \(0\)
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![**Find all critical points and find the minimum and maximum value of the function on the given domain.**
**Domain:** \([-2, 4]\)
### Graph Description:
- The graph illustrates a function within the specified domain.
- The function is plotted on a Cartesian coordinate system with x-values ranging from \(-5\) to \(5\) and y-values from \(-1\) to \(8\).
- The function starts at approximately \(y = 4\) at \(x = -2\), curves downwards to a local minimum at \(x = 0\), and then rises again to exit the domain at about \(y = 8\) when \(x = 4\).
### Answer Options:
1. Critical points: \(0, 2, 7\); maximum value: \(4\); minimum value: \(-2, 2\)
2. Critical points: \(0, 2\); maximum value: \(2\); minimum value: \(0\)
3. Critical points: \(-2, 2\); maximum value: \(7\); minimum value: \(0\)
4. Critical points: \(-2, 0, 2, 4\); maximum value: \(7\); minimum value: \(0\)](https://content.bartleby.com/qna-images/question/7a5a83d2-0bc4-4502-8136-85f336cdf490/885ed0e3-ea08-40ff-b162-8aac17197653/zlfs62r_processed.jpeg)
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