Test for Divisibility of Numbers

Add the following cubic numbers.

${10}^3+9^3$

And check whether it's a Ramanujan's number or not.

The number $10080$ is completely divisible by $2,3,4,5,6,7,8,9$ respectively.

Find out if the following number is divisible by $4$ or not.

$6,89,384$

Find out if the following number is divisible by $4$ or not.

Find out if the following number is divisible by $4$ or not.

$5,39,244$

Find out if the following number is divisible by $4$ or not.

$6,29,426$

Find out if the following number is divisible by $9$ or not (show the working).

$29,345$

Find out if the following number is divisible by $9$ or not (show the working).

$11,133$

Find out if the following number is divisible by $9$ or not (show the working).

$62,943$

Find out if the following number is divisible by $9$ or not (show the working).

$16,293$

Find out if the following number is divisible by $9$ or not (show the working).

$43,296$

Find out if the following number is divisible by $9$ or not (show the working).

$13,248$

Find out if the following number is divisible by $9$ or not (show the working).

$53,298$

Find out if the following number is divisible by $9$ or not (show the working).

$23,482$

Use divisibility rules to find out if $5,594$ is divisible by $6$ or not. Give reasons.

Use divisibility rules to find out if $59,684$ is divisible by $4$ or not. Give reasons.

Using the divisibility rules, find out which of the following numbers are divisible by $3$ but not by $6$.

$21,24,486,351,9336,732$

Which of the following numbers is divisible by $9$.

Use the divisibility rules, wherever you can, to solve the question. Write yes or no.

Is $9$ a factor of $504$?

Find out if $6,89,304$ is divisible by $4$ or not. Write "Yes" if it is divisible by $4$ and "No" if it is not divisible by $4$.