Which of the following are solutions to the inequality below? Select all that apply. y ≤ –3 Multi-select Choices: (A)y = –12 (B)y = –5 (C)y = –6 (D)y = –8

Understand the inequality: Understand the inequality y ≤ –3. This inequality means that y can be any number less than or equal to –3.Check y = -12: Check if y = –12 is a solution. Since –12 is less than –3, y = –12 satisfies the inequality y ≤ –3.Check y = -5: Check if y = –5 is a solution. Since –5 is greater than –12 but still less than –3, y = –5 also satisfies the inequality y ≤ –3.Check y = -6: Check if y = –6 is a solution. Since –6 is greater than –12 but still less than –3, y = –6 also satisfies the inequality y ≤ –3.Check y = -8: Check if y = –8 is a solution. Since –8 is greater than –12 but still less than –3, y = –8 also satisfies the inequality y ≤ –3.

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Which of the following are solutions to the inequality below? Select all that apply. $\newline$ $y \leq -3$ $\newline$ Multi-select Choices: $\newline$ (A) $y = -12$ $\newline$ (B) $y = -5$ $\newline$ (C) $y = -6$ $\newline$ (D) $y = -8$

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Math Problems

Grade 8

Solutions to inequalities

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Q. Which of the following are solutions to the inequality below? Select all that apply.

\newline

y \leq -3

\newline

Multi-select Choices:

\newline

(A)

y = -12

\newline

(B)

y = -5

\newline

(C)

y = -6

\newline

(D)

y = -8

Understand the inequality: Understand the inequality $y \leq -3$ . This inequality means that $y$ can be any number less than or equal to $-3$ .
Check $y = -12$ : Check if $y = -12$ is a solution. $\newline$ Since $-12$ is less than $-3$ , $y = -12$ satisfies the inequality $y \leq -3$ .
Check $y = -5$ : Check if $y = -5$ is a solution. $\newline$ Since $-5$ is greater than $-12$ but still less than $-3$ , $y = -5$ also satisfies the inequality $y \leq -3$ .
Check $y = -6$ : Check if $y = -6$ is a solution. $\newline$ Since $-6$ is greater than $-12$ but still less than $-3$ , $y = -6$ also satisfies the inequality $y \leq -3$ .
Check $y = -8$ : Check if $y = -8$ is a solution. $\newline$ Since $-8$ is greater than $-12$ but still less than $-3$ , $y = -8$ also satisfies the inequality $y \leq -3$ .