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(D) The smallest $6$-digit number is $100000$.Divide $100000$ by $108$ to find the remainder:$100000 \div 108 = 925$ with a remainder of $100$.To find

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$100008$

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(D) The smallest $6$-digit number is $100000$.Divide $100000$ by $108$ to find the remainder:$100000 \div 108 = 925$ with a remainder of $100$.To find the smallest $6$-digit number divisible by $108$,we calculate:$108 - 	ext{remainder} = 108 - 100 = 8$.Add this difference to the smallest $6$-digit number:$100000 + 8 = 100008$.Thus,$100008$ is the smallest $6$-digit number divisible by $108$.

What is the smallest $6$-digit number that is completely divisible by $108$?

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