Find the two largest numbers of four digits h | vedclass

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(B) The largest four-digit number is $9999$. To find the largest multiple of $531$ less than or equal to $9999$, we divide $9999$ by $531$. $9999 \div

Vedclass · Accepted Answer

$9027, 9558$

Vedclass · Answer

(B) The largest four-digit number is $9999$. To find the largest multiple of $531$ less than or equal to $9999$, we divide $9999$ by $531$. $9999 \div 531 \approx 18.83$. So, the largest four-digit multiple of $531$ is $531 	imes 18 = 9558$. The second largest four-digit multiple of $531$ is $9558 - 531 = 9027$. Thus, the two largest four-digit numbers having $531$ as their $H.C.F$ are $9558$ and $9027$.

Find the two largest numbers of four digits having $531$ as their $H.C.F$.

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