Name all sets to which each number belongs. -5/3

See explanations

Step-by-step explanation:

1. Rational numbers are subset of the real numbers.

The given number belongs to the set of rational numbers and real numbers.

2. First simplify to obtain .

The natural numbers are subsets of whole numbers, integers and real numbers.

Therefore   belongs to the set of natural numbers ,whole numbers , integers , the rational numbers and the real numbers .

3.  The given number is .

We can rewrite this as .

Hence   is a subset of the rational numbers , and the real numbers

4.  The given number is .

In decimals: .

This number does not terminate and /or recur.

It belongs to the set of irrational numbers,

5.  The given number is a subset of the integers , the rational numbers and the real numbers .

6. The given number is a subset of the rational numbers and the real numbers .

7.  See attachment

8. A number and its additive inverse , summing up to zero.

......The inverse property of addition.

9. The commutative property of multiplication says that; the order in which we multiply two real numbers does not matter.

.......commutative property of multiplication.

10. Let , then the distributive property of multiplication over subtraction says that:

11. Let , then the identity property of multiplicatio says that, any real number multiplied by itself is the same number.

don't give

take it once

try and try and you will not

happy to

pls mark as brainliest