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Which pattern correctly represents the relationship between the largest number of n digits and the smallest number of (n+1) digits?

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Question

Which pattern correctly represents the relationship between the largest number of n digits and the smallest number of (n+1) digits?

Options

  • Largest n-digit number - 1 = Smallest (n+1)-digit number

  • Largest n-digit number + 1 = Smallest (n+1)-digit number

  • Largest n-digit number × 10 = Smallest (n+1)-digit number

  • Largest n-digit number ÷ 10 = Smallest (n+1)-digit number

MCQ
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Solution

Largest n-digit number + 1 = Smallest (n+1)-digit number

Explanation:

Adding 1 to the largest number of n digits always gives the smallest number of (n+1) digits. For example, 999 + 1 = 1000.

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