Tests of Divisibility

Prove that a number is divisible by $10$ only when its unit digit is $0$ and also verify $3560$ is divisible by $10$

Prove that a number is divisible by $10$ only when its unit digit is $0$ and also verify $2350$ is divisible by $10$

Prove that a number is divisible by $10$ only when its unit digit is $0$. Give one example.

Prove that a number is divisible by $10$ only when its unit digit is $0$

Any number whose sum of digits is divisible by $3$ is not divisible by $3$

Any number whose sum of digits is divisible by $3$ is also divisible by $3$

State whether the following statements are true or false

Any number whose sum of digits is divisible by $3$ is also divisible by $3$ .

$45$ is divisible by $3$.

State whether the following statement is true or false.

$2332$ is exactly divisible by $2$.

Explain the proof of divisibility by $2$ and check whether $856$ is divisible by $2$ or not.

If $\frac{696}{2}=x$, find the value of $x$.

If a number $N$ divided by $2$ leaves no remainder, the sum of all possible values of the digit in the ones place is _____.

If $abc$ is a $3-$digit number, then find the largest one-digit number that divides $\left(abc-a-b-c\right)$ exactly.

The number $705$ is divisible by $10$.

(By expanding the number)

A number is said to be divisible by $10$, if its expanded form has multiple of  both $2$ and _____.

(By expanding the number)

A number is said to be divisible by $5$, if its expanded form has multiple of _____.

(By expanding the number)

The square of a number $25$ is divisible by $5$ is 

(By expanding the number)

The number $705$ is divisible by $5$.

(By expanding the number)

The number $325$ is divisible by _____.

(By expanding the number)

The number $3795$ is divisible by both $3$ and _____.

The smallest $4$ digit number divisible by $11$ is _____.