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18) \( -2>b \)

Ask by Robbins Clarke. in the United States
Feb 26,2025

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Answer

\( b < -2 \)

Solution

To solve the inequality \( -2 > b \), we can rewrite it in a more standard form: 1. Rewrite the inequality: \[ b < -2 \] This means that \( b \) can take any value that is less than \(-2\). Thus, the solution to the inequality is: \[ b < -2 \] This indicates that \( b \) can be any number such as \(-3, -4, -5\), etc.

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Bonus Knowledge

To solve the inequality \( -2 > b \), we can also express it as \( b < -2 \). This means any value of \( b \) that is less than -2 will satisfy this inequality. For example, \( -3, -4, \) or \( -10 \) all work! So, if you ever find yourself in a number line duel, anyone standing to the left of -2 is in the winning team! Real-life scenarios where you might encounter inequalities like this include temperature readings! Imagine it's -2°C outside, and you're bundled up inside, checking the weather; you’d be looking for predictions where it gets even colder than that. In such cases, analyzing your surroundings based on these mathematical inequalities can help you prepare for an even chillier day!

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