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

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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.

his chances of getting a coin of higher value is 4/19

step-by-step explanation:

8

step-by-step explanation:

just put √(2) * √(32) into a calculator. that will make the answer be 8.