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1. Which of the given values are in the interval (-1,00)? Circle all that apply. x = 0 x = -1 x = -5 x = 3

1. Which of the given values are in the interval (-1,00)? Circle all that apply. x = 0 x = -1 x = -5 x = 3

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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### Math Problem - Interval Inclusion #### Problem: 1. Which of the given values are in the interval \((-1, \infty)\)? Circle all that apply. - \(x = 0\) - \(x = -1\) - \(x = -5\) - \(x = 3\) #### Explanation: Determine which of the listed \(x\)-values fall within the interval \((-1, \infty)\). This interval includes all real numbers greater than -1 (but not -1 itself) and extends infinitely in the positive direction. - \(x = 0\) is greater than -1, so it is in the interval. - \(x = -1\) is equal to -1, so it is not in the interval. - \(x = -5\) is less than -1, so it is not in the interval. - \(x = 3\) is greater than -1, so it is in the interval. #### Correct Answers: - \(x = 0\) - \(x = 3\)
Transcribed Image Text:### Math Problem - Interval Inclusion #### Problem: 1. Which of the given values are in the interval \((-1, \infty)\)? Circle all that apply. - \(x = 0\) - \(x = -1\) - \(x = -5\) - \(x = 3\) #### Explanation: Determine which of the listed \(x\)-values fall within the interval \((-1, \infty)\). This interval includes all real numbers greater than -1 (but not -1 itself) and extends infinitely in the positive direction. - \(x = 0\) is greater than -1, so it is in the interval. - \(x = -1\) is equal to -1, so it is not in the interval. - \(x = -5\) is less than -1, so it is not in the interval. - \(x = 3\) is greater than -1, so it is in the interval. #### Correct Answers: - \(x = 0\) - \(x = 3\)
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