Solve for h. 18 > h - 2 > 4 Write your answer as a compound inequality with integers. Choices: (A)20 > h > 6 (B)16 > h > 6 (C)20 > h > 2 (D)16 > h > 2

Analyze Compound Inequality: Analyze the given compound inequality. The inequality 18 > h - 2 > 4 involves two inequalities combined. To solve for h, we need to isolate h in both parts of the inequality.Add 2 to Isolate h: Add 2 to all three parts of the inequality to isolate h. 18 > h - 2 > 4 18 + 2 > h - 2 + 2 > 4 + 2 20 > h > 6 We added 2 to each part of the inequality to keep the inequality balanced.Write Final Compound Inequality: Write the final answer as a compound inequality. The final answer is 20 > h > 6, which means h is greater than 6 and less than 20.

Home

Math Problems

Algebra 1

Solve compound inequalities

Full solution

Q. Solve for

h

\newline

18 > h - 2 > 4

\newline

Express your answer as a compound inequality with integers.

Analyze Compound Inequality: Analyze the given compound inequality. $\newline$ The inequality 18 > h - 2 > 4 involves two inequalities combined. To solve for $h$ , we need to isolate $h$ in both parts of the inequality.
Add $2$ to Isolate h: Add $2$ to all three parts of the inequality to isolate h. $\newline$ 18 > h - 2 > 4 $\newline$ 18 + 2 > h - 2 + 2 > 4 + 2 $\newline$ 20 > h > 6 $\newline$ We added $2$ to each part of the inequality to keep the inequality balanced.
Write Final Compound Inequality: Write the final answer as a compound inequality. $\newline$ The final answer is 20 > h > 6, which means $h$ is greater than $6$ and less than $20$ .