For which of the following intervals is the average rate of change of the function shown bellow equal to 2? Select ALL that apply. 10- -5 0 T ✓ 5 8 10 15 (Select all that apply.) 0

Trigonometry (11th Edition)
11th Edition
ISBN:9780134217437
Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Chapter1: Trigonometric Functions
Section: Chapter Questions
Problem 1RE: 1. Give the measures of the complement and the supplement of an angle measuring 35°.
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**Question:**

For which of the following intervals is the average rate of change of the function shown below equal to 2? Select ALL that apply.

- [ ] \(0 < x < 3\)
- [ ] \(3 < x < 5\)
- [ ] \(5 < x < 8\)
- [ ] \(10 < x < 12\)

*(Select all that apply.)*

**Graph Description:**

The graph is a piecewise linear function on a coordinate plane with the x-axis labeled from 0 to 15 and the y-axis labeled from 0 to 15.

- From \(x = 0\) to \(x = 2\), the function increases linearly from \(y = 2\) to \(y = 8\).
- From \(x = 2\) to \(x = 4\), the function increases from \(y = 8\) to \(y = 12\).
- From \(x = 4\) to \(x = 6\), the function decreases back to \(y = 6\).
- From \(x = 6\) to \(x = 10\), the function is constant at \(y = 6\).
- From \(x = 10\) to \(x = 12\), the function increases from \(y = 6\) to \(y = 10\).
Transcribed Image Text:**Question:** For which of the following intervals is the average rate of change of the function shown below equal to 2? Select ALL that apply. - [ ] \(0 < x < 3\) - [ ] \(3 < x < 5\) - [ ] \(5 < x < 8\) - [ ] \(10 < x < 12\) *(Select all that apply.)* **Graph Description:** The graph is a piecewise linear function on a coordinate plane with the x-axis labeled from 0 to 15 and the y-axis labeled from 0 to 15. - From \(x = 0\) to \(x = 2\), the function increases linearly from \(y = 2\) to \(y = 8\). - From \(x = 2\) to \(x = 4\), the function increases from \(y = 8\) to \(y = 12\). - From \(x = 4\) to \(x = 6\), the function decreases back to \(y = 6\). - From \(x = 6\) to \(x = 10\), the function is constant at \(y = 6\). - From \(x = 10\) to \(x = 12\), the function increases from \(y = 6\) to \(y = 10\).
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