Properties of Division of Integers

Explain why division of integers doesn’t hold true for the closure property with a example.

Take integers $1,3$ and show that division of two integers is not always integer.

Give an example of why division of two integers is not necessarily integer.

State commutative property of division of integers and verify with integers $4$ and $2$.

State commutative property of division of integers and verify with integers $5$ and $8$.

State commutative property of division of integers and verify with integers $4$ and $6$.

Find the answer of the following:
$50÷0$

Take at least three pairs of integers and see if the division of integers is commutative.

Which has the greatest quotient :-

$$\begin{gathered} \mathrm{Evaluate} :- \\ [-48 ÷ 1 6] ÷ 3 \end{gathered}$$

Simplify $[-155 + (-100\left)\right] ÷ [-300 + 45]$.

Simplify $[400 \times (-20\left)\right] ÷ \left[\right(-250) \times (-8\left)\right]$.

Simplify $(90 ÷ (-5\left)\right] ÷ \left(\right(-8 1) ÷ (-9\left)\right]$.

Simplify $(-30 - (-18\left)\right] ÷ ( 19 +(-13\left)\right]$.

Find:

$[18 + (-18\left)\right] ÷ (-20)$

Find: 

$17 ÷ \left[\right(-6) + 5]$