Question

y llc
fractions equivalent to we will choose
2.
to represent all of them.
2.
Now, let us solve some examples about the different types of numbers, which
have studied in earlier classes.
Example 1 : Are the following statements true or false? Give reasons for your ans
(i) Every whole number is a natural number.
(ii) Every integer is a rational number.
(iii) Every rational number is an integer.​

Answer 1

Answer:

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Explanation:

THINGS TO KNOW :

Natural numbers are numbers from 1 to infinite.

Whole numbers are numbers from 0 to infinite.

Integers are a group of numbers consisting negative and positive both the numbers.

Rational numbers are those numbers that cone in the form of p/q where q ≠ 0.

QUESTION :

State whether the following statements are true or false :

1)Every natural number is a whole number.

Ans : True as whole numbers consists of numbers from 1 to infinite.

2) Every integer is a whole number.

Ans : False as because integers consists both negative and positive numbers whereas whole numbers are numbers from 0 to infinite.

3) Every rational number is a whole number.

Ans : False. Whole numbers are just whole in nature not half nothing and rational number can be negative but a whole number can't be.

Answer 2

THINGS TO KNOW :

Natural numbers are numbers from 1 to infinite.

Whole numbers are numbers from 0 to infinite.

Integers are a group of numbers consisting negative and positive both the numbers.

Rational numbers are those numbers that cone in the form of p/q where q ≠ 0.

QUESTION :

State whether the following statements are true or false :

1)Every natural number is a whole number.

Ans : True as whole numbers consists of numbers from 1 to infinite.

2) Every integer is a whole number.

Ans : False as because integers consists both negative and positive numbers whereas whole numbers are numbers from 0 to infinite.

3) Every rational number is a whole number.

Ans : False. Whole numbers are just whole in nature not half nothing and rational number can be negative but a whole number can't be.