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What's the difference between 1,968 and 3,000 ? Check your answer using inverse operations.

Ask by Moreno Pollard. in the United States
Jan 28,2025

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Answer

The difference between 3,000 and 1,968 is 1,032.

Solution

To find the difference between **3,000** and **1,968**, and verify the result using inverse operations, follow these steps: ### Step 1: Calculate the Difference The difference between two numbers is found by subtracting the smaller number from the larger one. \[ \text{Difference} = 3,000 - 1,968 \] \[ \text{Difference} = 1,032 \] So, **the difference is 1,032**. ### Step 2: Verify Using Inverse Operations **Inverse operations** involve reversing a calculation to check its correctness. In this case, we'll use addition as the inverse of subtraction. 1. **Add the difference to the smaller number to see if it equals the larger number:** \[ 1,968 + 1,032 = 3,000 \] \[ 3,000 = 3,000 \quad \text{✓} \] 2. **Alternatively, subtract the difference from the larger number to see if it equals the smaller number:** \[ 3,000 - 1,032 = 1,968 \] \[ 1,968 = 1,968 \quad \text{✓} \] Both checks confirm that the difference **1,032** is correct. ### Summary - **Difference between 3,000 and 1,968:** **1,032** - **Verification:** Adding 1,032 to 1,968 gives 3,000, and subtracting 1,032 from 3,000 gives 1,968, confirming the correctness of the difference.

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The difference between 1,968 and 3,000 is 1,032. This is found by subtracting: 3,000 - 1,968 = 1,032. To check this using inverse operations, you can add the difference (1,032) back to the smaller number (1,968): 1,968 + 1,032 equals 3,000, confirming our subtraction was correct! Now, did you know that subtraction is often referred to as finding the "difference"? It’s a fundamental operation that connects to many real-world scenarios, like calculating expenses or determining how much more of something you need. Math isn’t just about numbers; it’s about making sense of the world around us! Thinking about subtraction can seem straightforward, but a common mistake is misplacing numbers or misreading the operation. Always double-check your digits! Additionally, practice makes perfect—being consistent with your calculations can help improve your speed and confidence in math!

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