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Fill in the value of x for the line x = -5. -5 I 4 0 3

Fill in the value of x for the line x = -5. -5 I 4 0 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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**Exercise: Coordinate Tables and Vertical Lines** **Objective:** - Fill in the missing values in a coordinate table for the line \(x = -5\). **Instructions:** Given a vertical line where \(x = -5\), complete the table with the appropriate \(x\) values. **Table:** | x | y | |:----:|:---:| | -5 | -4 | | [ ] | 0 | | [ ] | 3 | **Explanation:** Since the line is defined as \(x = -5\), for every value of \(y\), \(x\) must be \(-5\). Therefore, fill in both missing values for \(x\) with \(-5\). **Solution:** | x | y | |:----:|:---:| | -5 | -4 | | -5 | 0 | | -5 | 3 | By completing this exercise, you'll understand how to fill in values for vertical lines in coordinate tables.
Transcribed Image Text:**Exercise: Coordinate Tables and Vertical Lines** **Objective:** - Fill in the missing values in a coordinate table for the line \(x = -5\). **Instructions:** Given a vertical line where \(x = -5\), complete the table with the appropriate \(x\) values. **Table:** | x | y | |:----:|:---:| | -5 | -4 | | [ ] | 0 | | [ ] | 3 | **Explanation:** Since the line is defined as \(x = -5\), for every value of \(y\), \(x\) must be \(-5\). Therefore, fill in both missing values for \(x\) with \(-5\). **Solution:** | x | y | |:----:|:---:| | -5 | -4 | | -5 | 0 | | -5 | 3 | By completing this exercise, you'll understand how to fill in values for vertical lines in coordinate tables.
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