Question
How can you interpret the inequality?
-8q ≥ -64

-8 times q is less than -64

-8 times q is greater than or equal to -64

-8 times q is greater than -64

-8 times q is less than or equal to -64
-8q ≥ -64

-8 times q is less than -64

-8 times q is greater than or equal to -64

-8 times q is greater than -64

-8 times q is less than or equal to -64
Answers
GPT-4o mini
To interpret the inequality \(-8q \geq -64\), we need to understand what each part means.
The inequality states that \(-8\) times \(q\) is **greater than or equal to** \(-64\). Therefore, the correct interpretation from your options is:
**-8 times q is greater than or equal to -64.**
To solve for \(q\), we can divide both sides of the inequality by \(-8\). Remember that when dividing by a negative number, we need to reverse the inequality direction:
\[
q \leq 8
\]
This tells us that \(q\) must be less than or equal to 8.
The inequality states that \(-8\) times \(q\) is **greater than or equal to** \(-64\). Therefore, the correct interpretation from your options is:
**-8 times q is greater than or equal to -64.**
To solve for \(q\), we can divide both sides of the inequality by \(-8\). Remember that when dividing by a negative number, we need to reverse the inequality direction:
\[
q \leq 8
\]
This tells us that \(q\) must be less than or equal to 8.