If a property holds good with respect to addition for rational numbers, whether it holds good for integers? And for whole number? Which one hold good and which doesn't hold good?

Write the numbers whose multiplicative inverses are the numbers themselves.

Can you find the reciprocal of $\text{'}0\text{'}$(zero)? Is there any rational number such that when it is multiplied by $\text{'}0\text{'}$ gives $\text{'}1\text{'}$?

$\_\_\_\_\_\times 0=1$ and $0\times \_\_\_\_\_=1$

Complete the following table.

Complete the following table.

Name the property involved in the following example:

$\frac{8}{5}+0=\frac{8}{5}=0+\frac{8}{5}$

Name the property involved in the following example: [Closure property/ Commutative property/ Associative property/ Distributive property]

$2\left(\frac{3}{5}+\frac{1}{2}\right)=2\left(\frac{3}{5}\right)+2\left(\frac{1}{2}\right)$

Name the property involved in the following examples

$\frac{3}{7}\times 1=\frac{3}{7}=1\times \frac{3}{7}$

Name the property involved in the following examples

$\left(\frac{-2}{5}\right)\times 1=\frac{-2}{5}=1\times \left(\frac{-2}{5}\right)$

(Distributive Property/ Multiplicative Inverse/Additive Inverse/Multiplicative Identity).