Isolate p in compound inequality: First, we will isolate p in the compound inequality by subtracting 16 from all three parts of the inequality. 0 < p + 16 < 13 0 - 16 < p + 16 - 16 < 13 - 16 -16 < p < -3Identify range for p: Now that we have isolated p, we can see that p must be greater than -16 and less than -3. This matches one of the given choices.

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Solve for $p$ . $\newline$ 0 < p + 16 < 13 $\newline$ Express your answer as a compound inequality with integers.

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Algebra 1

Solve advanced linear inequalities

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Q. Solve for

p

\newline

0 < p + 16 < 13

\newline

Express your answer as a compound inequality with integers.

Isolate $p$ in compound inequality: First, we will isolate $p$ in the compound inequality by subtracting $16$ from all three parts of the inequality. $\newline$ 0 < p + 16 < 13 $\newline$ 0 - 16 < p + 16 - 16 < 13 - 16 $\newline$ -16 < p < -3
Identify range for $p$ : Now that we have isolated $p$ , we can see that $p$ must be greater than $-16$ and less than $-3$ . This matches one of the given choices.