Select each answer choice that represents a line with a slope of -2. 100 00 2x+y=10 -2x+y = 8 x = -2 -10 y=-2 -10 6.67 y -6.67 6.67 y -6.67 k 10 10

Algebra and Trigonometry (6th Edition)
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
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Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Graphical Representation of Linear Equations**

**Select each answer choice that represents a line with a slope of -2.**

- [ ] \(2x + y = 10\)
- [ ] \(-2x + y = 8\)
- [ ] \(x = -2\)

*Graphs*

1. **First Graph**: 
   - The graph shows a diagonal blue line that crosses the y-axis and x-axis. The line is downward sloping from left to right.
   - At \(x = 0\), the corresponding \(y\) value (the y-intercept) is approximately \(6.67\).
   - The x-intercept occurs at \(y = 0\), where the line crosses the x-axis around \(-5\).

2. **Second Graph**:
   - The graph shows another diagonal blue line with a steeper slope than the first. This line is also downward sloping from left to right.
   - At \(x = 0\), the y-intercept is approximately around \(8\).
   - The x-intercept occurs at \(y = 0\), where the line crosses the x-axis at a value greater than \(0\).

- [ ] \(y = -2\)
Transcribed Image Text:**Graphical Representation of Linear Equations** **Select each answer choice that represents a line with a slope of -2.** - [ ] \(2x + y = 10\) - [ ] \(-2x + y = 8\) - [ ] \(x = -2\) *Graphs* 1. **First Graph**: - The graph shows a diagonal blue line that crosses the y-axis and x-axis. The line is downward sloping from left to right. - At \(x = 0\), the corresponding \(y\) value (the y-intercept) is approximately \(6.67\). - The x-intercept occurs at \(y = 0\), where the line crosses the x-axis around \(-5\). 2. **Second Graph**: - The graph shows another diagonal blue line with a steeper slope than the first. This line is also downward sloping from left to right. - At \(x = 0\), the y-intercept is approximately around \(8\). - The x-intercept occurs at \(y = 0\), where the line crosses the x-axis at a value greater than \(0\). - [ ] \(y = -2\)
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