Which of the following is a solution to the inequality below? j<8 Choices: (A)j=5 (B)j=8 (C)j=12 (D)j=4

Understand the inequality: Understand the inequality j < 8 What does this inequality represent? j < 8 means that j must be a number less than 8.Evaluate choices: Evaluate the choices to find which one satisfies the inequality j < 8. (A) j=5: Check if 5 is less than 8. 5 < 8 is true.Check solution for j=5: Since 5 is less than 8, choice (A) j=5 is a solution to the inequality. However, we should check all options to ensure we identify all possible solutions.Check solution for j=8: Evaluate choice (B) j=8. Check if 8 is less than 8. 8 < 8 is not true, since 8 is equal to 8, not less than it.Check solution for j=12: Evaluate choice (C) j=12. Check if 12 is less than 8. 12 < 8 is not true, since 12 is greater than 8.Check solution for j=4: Evaluate choice (D) j=4. Check if 4 is less than 8. 4 < 8 is true.Identify possible solutions: Since 4 is less than 8, choice (D) j=4 is also a solution to the inequality. Now we have identified two possible solutions: (A) j=5 and (D) j=4.

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Which of the following is a solution to the inequality below? $\newline$ j<8 $\newline$ Choices: $\newline$ (A) $j=5$ $\newline$ (B) $j=8$ $\newline$ (C) $j=12$ $\newline$ (D) $j=4$

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Algebra 1

Identify solutions to inequalities

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Q. Which of the following is a solution to the inequality below?

\newline

j<8

\newline

Choices:

\newline

(A)

j=5

\newline

(B)

j=8

\newline

(C)

j=12

\newline

(D)

j=4

Understand the inequality: Understand the inequality j < 8 $\newline$ What does this inequality represent? $\newline$ j < 8 means that $j$ must be a number less than $8$ .
Evaluate choices: Evaluate the choices to find which one satisfies the inequality j < 8. $\newline$ (A) $j=5$ : Check if $5$ is less than $8$ . $\newline$ 5 < 8 is true.
Check solution for $j=5$ : Since $5$ is less than $8$ , choice (A) $j=5$ is a solution to the inequality. $\newline$ However, we should check all options to ensure we identify all possible solutions.
Check solution for $j=8$ : Evaluate choice (B) $j=8$ . $\newline$ Check if $8$ is less than $8$ . $\newline$ 8 < 8 is not true, since $8$ is equal to $8$ , not less than it.
Check solution for $j=12$ : Evaluate choice (C) $j=12$ . $\newline$ Check if $12$ is less than $8$ . $\newline$ 12 < 8 is not true, since $12$ is greater than $8$ .
Check solution for $j=4$ : Evaluate choice (D) $j=4$ . $\newline$ Check if $4$ is less than $8$ . $\newline$ 4 < 8 is true.
Identify possible solutions: Since $4$ is less than $8$ , choice (D) $j=4$ is also a solution to the inequality. $\newline$ Now we have identified two possible solutions: (A) $j=5$ and (D) $j=4$ .