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Find the additive inverse of 1001....

Find the additive inverse of 1001.

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To find the additive inverse of a number, we need to determine what number must be added to it to yield zero. Here’s how we can solve the problem step by step: ### Step-by-Step Solution: 1. **Understand the Concept of Additive Inverse**: The additive inverse of a number \( x \) is the number that, when added to \( x \), results in zero. Mathematically, it can be expressed as: \[ x + (-x) = 0 \] 2. **Identify the Given Number**: In this case, the number we are working with is \( 1001 \). 3. **Determine the Additive Inverse**: To find the additive inverse of \( 1001 \), we need to find the number that, when added to \( 1001 \), gives us zero. This number is \( -1001 \). \[ 1001 + (-1001) = 0 \] 4. **State the Answer**: Therefore, the additive inverse of \( 1001 \) is: \[ -1001 \] ### Final Answer: The additive inverse of \( 1001 \) is \( -1001 \). ---
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