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9) \( \frac{r}{22}>-10 \)

Ask by Savage Deleon. in the United States
Feb 26,2025

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Answer

r > -220

Solution

We start with the inequality:   r/22 > -10 Since 22 is a positive number, we can multiply both sides by 22 without changing the inequality direction:   r > -10 × 22 Performing the multiplication:   r > -220 Thus, the solution is:   r > -220

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Extra Insights

To solve the inequality \( \frac{r}{22}>-10 \), you can multiply both sides by 22 (remember, since 22 is positive, the inequality direction remains the same). This gives you \( r > -220 \). This means that any value greater than -220 for \( r \) will satisfy the inequality! One common mistake with inequalities is forgetting to reverse the inequality sign when multiplying or dividing by a negative number. Always keep an eye on the sign; it can change everything! So, when you're working with inequalities, a little sign vigilance goes a long way!

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