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The graph of y ≤ 2x + 2 is shown below. Which THREE ordered pairs from the list below are solutions to the inequality? □ A. (-3,-7) OB. (-4,1) □ C. (0, 2) OD. (-3,0) OE. (0, 0) OF. (2,7)

The graph of y ≤ 2x + 2 is shown below. Which THREE ordered pairs from the list below are solutions to the inequality? □ A. (-3,-7) OB. (-4,1) □ C. (0, 2) OD. (-3,0) OE. (0, 0) OF. (2,7)

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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The graph of the inequality \( y \leq 2x + 2 \) is shown on the coordinate plane. The graph includes a solid line representing the equation \( y = 2x + 2 \), indicating that points on the line satisfy the inequality. The region below the line is shaded, illustrating the area where \( y \) is less than or equal to \( 2x + 2 \). Here is the question: **Which THREE ordered pairs from the list below are solutions to the inequality?** - A. \((-3, -7)\) - B. \((-4, 1)\) - C. \((0, 2)\) - D. \((-3, 0)\) - E. \((0, 0)\) - F. \((2, 7)\) The task is to identify three ordered pairs that fall within the shaded region or on the line itself, thus satisfying the inequality \( y \leq 2x + 2 \).
Transcribed Image Text:The graph of the inequality \( y \leq 2x + 2 \) is shown on the coordinate plane. The graph includes a solid line representing the equation \( y = 2x + 2 \), indicating that points on the line satisfy the inequality. The region below the line is shaded, illustrating the area where \( y \) is less than or equal to \( 2x + 2 \). Here is the question: **Which THREE ordered pairs from the list below are solutions to the inequality?** - A. \((-3, -7)\) - B. \((-4, 1)\) - C. \((0, 2)\) - D. \((-3, 0)\) - E. \((0, 0)\) - F. \((2, 7)\) The task is to identify three ordered pairs that fall within the shaded region or on the line itself, thus satisfying the inequality \( y \leq 2x + 2 \).
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