1

Problem

All Rational numbers are __.

2

Step

Understanding Rational Numbers:

Rational numbers are numbers that can be expressed as the quotient or fraction of two integers where the denominator is not zero.

3

Step

Understanding number system:

Real numbers include all rational numbers along with irrational numbers. Real numbers are the numbers that can be found on the number line, including integers, fractions, decimals, and irrational numbers such as \$\sqrt2\$ or π.

4

Hint

So recall the definition the all rational numbers are real numbers.

5

Solution

Therefore, the solution is all rational numbers are real numbers.

6

Sumup

Please Summarize Problem, Hint, Clue, Formula and Steps

Choices

7

Choice-A

This is correct because it encompasses the entirety of rational numbers

Correct Real numbers

8

Choice-B

This choice is incorrect because it doesn’t cover all rational numbers, only a subset

Wrong Whole numbers

9

Choice-C

This option is incorrect because it extends beyond the realm of rational numbers

Wrong Complex numbers

10

Choice-D

This choice is incorrect because it includes additional numbers beyond the set of rational numbers

Wrong Integers

11

Answer

Option

A

12

Sumup

Please Summarize Choices