Question

Which among the following is the largest four-digit number that is divisible by $88$?

• A. $9988$
• B. $9966$
• C. $9944$
• D. $8888$

Answer 1

The correct option is A $9988$

Largest of given numbers is $9988$.
Consider $\left(a\right)9988=11\times \left(9080\right)$
Number formed by last $3$ digits of $9080$ is $080$ or $80$ which is divisible by $8$.
$\therefore 9080$ is divisible by $8$.
Hence $9988$ is the required number.