Every natural number is a

None

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Integer

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Rational number

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Fraction

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Solution

The correct options are
B
Integer

C
Rational number

D
Fraction

The natural numbers are 1,2,3.....

Integers include all natural numbers along with zero and their negatives

$\Rightarrow$ All natural numbers are integers

Every natural number can be expressed as a fraction.

$\Rightarrow$ All natural numbers are fractions

Every natural number can be expressed in the form of $\frac{p}{q} .$ , where $q \neq 0$

$\Rightarrow$ All natural numbers are rational numbers

Suggest Corrections

Similar questions

Q. State whether the given statement is true of false:

(i) Zero is the smallest rational number.
(ii) Every integer is a rational number.
(iii) The quotient of two integers is always a rational number.
(iv) Every fraction is a rational number.
(v) Every rational number is a fraction.

Are the following statements true or false ? Give reasons for your answer.

(i) Every whole number is a natural number.

(ii) Every integer is a rational number.

(iii) Every rational number is an integer.

(iv) Every natural number is a whole number.

(v) Every integer is a whole number.

(vi) Every rational number is a whole number.

Q. State True or False.

(i) Every natural number is a rational number.

(ii) Every integer is a rational number.

(iii) 0 is a whole number, but not a rational number.

Consider the following three statements.
Statement – 1: Every natural number is a whole number
Statement – 2: Every rational number is an integer
Statement – 3: Every integer is a rational number.
Which of the following is true?

Q. In each of the following state if the statement is true (T) or false (F):
(i) The quotient of two integers is always an integer.
(ii) Every integer is a rational number.
(iii) Every rational number is an integer.
(iv) Every fraction is a rational number.
(v) Every rational number is a fraction
(vi) If

\frac{a}{b}

is a rational number and m any integer, then

\frac{a}{b} = \frac{a \times m}{b \times m}

(vii) Two rational numbers with different numerators cannot be equal.
(viii) 8 can be written as a rational number with any integer as denominator.
(ix) 8 can be written as a rational number with any integer as numerator.
(x)

\frac{2}{3} is equal to \frac{4}{6} .

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