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What is the smallest 5-digit number exactly divisible by 999?

A19,999

B10,989

C10,899

D10,999

Answer:

B. 10,989

Read Explanation:

The smallest 5-digit number exactly divisible by 999 is 10,989.

  • Identify the smallest 5-digit number: The smallest 5-digit number is 10,000.

  • Divide by 999 to find the remainder:
    10,000÷999=10 with a remainder of 1010,000 \div 999 = 10 \text{ with a remainder of } 10

  • Find the number to add: Subtract the remainder from 999 to see how much more is needed to reach the next perfect multiple.
    999−10=989999 - 10 = 989

  • Add this value to the smallest 5-digit number:
    10,000+989=10,98910,000 + 989 = \mathbf{10,989}


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