Which of the following are solutions to the inequality below? Select all that apply. 11 ≥ c Multi-select Choices: (A)c = 1 (B)c = 9 (C)c = 6 (D)c = 7

Understand the inequality: Understand the inequality. The inequality 11 ≥ c means that c can be any number that is less than or equal to 11.Test each option: Test each option against the inequality. (A) c = 1 Check if 1 is less than or equal to 11. 11 ≥ 1 is true.Test the next option: Test the next option. (B) c = 9 Check if 9 is less than or equal to 11. 11 ≥ 9 is true.Test the next option: Test the next option. (C) c = 6 Check if 6 is less than or equal to 11. 11 ≥ 6 is true.Test the last option: Test the last option. (D) c = 7 Check if 7 is less than or equal to 11. 11 ≥ 7 is true.

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Which of the following are solutions to the inequality below? Select all that apply. $\newline$ $11 \geq c$ $\newline$ Multi-select Choices: $\newline$ (A) $c = 1$ $\newline$ (B) $c = 9$ $\newline$ (C) $c = 6$ $\newline$ (D) $c = 7$

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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

11 \geq c

\newline

Multi-select Choices:

\newline

(A)

c = 1

\newline

(B)

c = 9

\newline

(C)

c = 6

\newline

(D)

c = 7

Understand the inequality: Understand the inequality. $\newline$ The inequality $11 \geq c$ means that $c$ can be any number that is less than or equal to $11$ .
Test each option: Test each option against the inequality. $\newline$ (A) $c = 1$ $\newline$ Check if $1$ is less than or equal to $11$ . $\newline$ $11 \geq 1$ is true.
Test the next option: Test the next option. $\newline$ (B) $c = 9$ $\newline$ Check if $9$ is less than or equal to $11$ . $\newline$ $11 \geq 9$ is true.
Test the next option: Test the next option. $\newline$ (C) $c = 6$ $\newline$ Check if $6$ is less than or equal to $11$ . $\newline$ $11 \geq 6$ is true.
Test the last option: Test the last option. $\newline$ (D) $c = 7$ $\newline$ Check if $7$ is less than or equal to $11$ . $\newline$ $11 \geq 7$ is true.