The largest 4-digit integer divisible by 95 i | vedclass

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Question

(C) The largest $4$-digit number is $9999$.To find the largest $4$-digit number divisible by $95$,we divide $9999$ by $95$.$9999 \div 95 = 105$ with a

Vedclass · Accepted Answer

$9985$

Vedclass · Answer

(C) The largest $4$-digit number is $9999$.To find the largest $4$-digit number divisible by $95$,we divide $9999$ by $95$.$9999 \div 95 = 105$ with a remainder.$9999 = 95 	imes 105 + 14$.The remainder is $14$.To find the largest $4$-digit number divisible by $95$,we subtract the remainder from the largest $4$-digit number:$9999 - 14 = 9985$.Thus,$9985$ is the largest $4$-digit integer divisible by $95$.

The largest $4$-digit integer divisible by $95$ is . . . . . . .

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