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(A) The greatest number of five digits is $99,999$.To find the greatest five-digit number divisible by $231$,we divide $99,999$ by $231$.$99,999 \div

Vedclass · Accepted Answer

$99792$

Vedclass · Answer

(A) The greatest number of five digits is $99,999$.To find the greatest five-digit number divisible by $231$,we divide $99,999$ by $231$.$99,999 \div 231 = 432$ with a remainder.$99,999 = 231 	imes 432 + 207$.The remainder is $207$.To find the required number,we subtract the remainder from the greatest five-digit number:$99,999 - 207 = 99,792$.Thus,$99,792$ is the greatest five-digit number divisible by $231$.

Which one of the following is the greatest number of five digits divisible by $231$?

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