Question
Find the largest $4-$digit number divisible by $16.$
✓
Answer
We have to find the largest four digit number divisible by $16.$
The largest four-digit number $= 9999$
Therefore, dividend $= 9999$
Divisor $= 16$
Here, we get remainder $= 15$
Therefore, $15$ must be subtracted from 9999 to get the largest four digit number that is divisible by $16.$
i.e., $9999 - 15 = 9984$
Thus, $9984$ is the largest four-digit number that is divisible by $16.$
The largest four-digit number $= 9999$
Therefore, dividend $= 9999$
Divisor $= 16$
Here, we get remainder $= 15$
Therefore, $15$ must be subtracted from 9999 to get the largest four digit number that is divisible by $16.$
i.e., $9999 - 15 = 9984$
Thus, $9984$ is the largest four-digit number that is divisible by $16.$
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