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Subtract the largest 4-digit even positi...

Subtract the largest 4-digit even positive integer from the largest 5-digit odd negative integer?

A

`19999`

B

`19998`

C

`-19998`

D

`-19999`

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem of subtracting the largest 4-digit even positive integer from the largest 5-digit odd negative integer, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Largest 4-Digit Even Positive Integer:** - The largest 4-digit number is 9999. - Since we need an even number, we subtract 1 from 9999 to get 9998. - Therefore, the largest 4-digit even positive integer is **9998**. 2. **Identify the Largest 5-Digit Odd Negative Integer:** - The smallest 5-digit positive integer is 10000. - The largest 5-digit odd negative integer is the negative of the smallest 5-digit positive integer minus 1, which is -10001. - Therefore, the largest 5-digit odd negative integer is **-10001**. 3. **Set Up the Subtraction:** - We need to subtract the largest 4-digit even positive integer (9998) from the largest 5-digit odd negative integer (-10001). - This can be expressed as: \[ -10001 - 9998 \] 4. **Perform the Subtraction:** - Since both numbers are negative, we can add their absolute values: \[ |-10001| + |9998| = 10001 + 9998 = 19999 \] - The result will be negative because we are subtracting a positive number from a negative number: \[ -19999 \] 5. **Final Answer:** - Therefore, the result of subtracting the largest 4-digit even positive integer from the largest 5-digit odd negative integer is **-19999**.
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