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4. Write the absolute value and describe the distance from zero. Joe's bank account balance is \( \$ 277 \).

Ask by Adkins Logan. in the United States
Feb 27,2025

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Answer

Joe's bank account balance is \$277, which is 277 units away from zero.

Solution

To express Joe's bank account balance in terms of absolute value and describe the distance from zero, we can follow these steps: 1. **Identify the value**: Joe's bank account balance is \( \$ 277 \). 2. **Express in absolute value**: The absolute value of a number is its distance from zero on the number line, regardless of direction. Therefore, the absolute value of Joe's balance can be expressed as: \[ |277| = 277 \] 3. **Describe the distance from zero**: The distance from zero is simply the absolute value itself. In this case, Joe's bank account balance of \( \$ 277 \) means he is \( 277 \) units away from zero on the number line. In summary, the absolute value of Joe's bank account balance is \( |277| = 277 \), and this represents a distance of \( 277 \) from zero.

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The absolute value of Joe's bank account balance is \( \$ 277 \). This means that no matter whether the balance is positive or negative, the absolute value simply gives us the distance from zero, which in Joe's case is \( 277 \) dollars. It's like measuring how far he is from being broke; in this scenario, he is comfortably \( 277 \) dollars away from zero! In real-world terms, understanding absolute value can help you realize the implications of a bank balance. If Joe’s account dips down to a negative balance, the absolute value informs him of how much he is in the red (or "underwater"), guiding him in managing his finances! This concept is crucial for budgeting and avoiding overdraft fees in the future.

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