Everynatural number is a rational number yet a rational number require not it is in a naturalnumber.

We understand that, 1 = 1/1, 2 = 2/1, 3 = 3/1 and also so ~ above ……. .

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In other words, every organic number can be written as = n/1, i beg your pardon is the quotient of two integers. Thus, every organic number is a reasonable number.

Clearly, 3/2, 2/5, 1/7, 15/20, etc. Space rational numbers yet they are not natural numbers.

Hence, every herbal number is a reasonable number however a reasonable number need not be a organic number.

Let us determine whether the complying with rational number are natural numbers or not:


(i) 4/2

4/2 is a organic number. Due to the fact that if we simplify 4/2 to its shortest term we gain 2/1 = 2 which is a herbal number.

(ii) 5/7

5/7 is no a natural number.

(iii) -15/5

-15/5 is not a herbal number. Since if we simplify -15/5 toits lowest term we get -3/1 = -3 i m sorry is an integer however not a herbal number.

(iv) -8/-4

-8/-4 is a herbal number. Because if we leveling -8/-4 to itslowest ax we get 2/1 = 2 i m sorry is a natural number.

(v) 1/10

1/10 is not a natural number.

(vi) 0/1

0/1 is no a herbal number. Due to the fact that 0/1 = 0 i m sorry is not anatural number.

(vii) 10/10

10/10 is a organic number. Because if we simplify 10/10 to itslowest hatchet we obtain 1/1 = 1 i beg your pardon is a herbal number.

(viii) 81/36

81/36 is no a organic number. Since, if we leveling 81/36to its lowest term we gain 9/4 which is a rational number but not a naturalnumber.

So, native the over explanation we conclude the everyrational number is no a natural number.

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● rational Numbers

Introduction of reasonable Numbers

What is reasonable Numbers?

Is Every reasonable Number a herbal Number?

Is Zero a rational Number?

Is Every reasonable Number one Integer?

Is Every rational Number a Fraction?

Positive rational Number

Negative reasonable Number

Equivalent reasonable Numbers

Equivalent type of rational Numbers

Rational Number in various Forms

Properties of rational Numbers

Lowest kind of a reasonable Number

Standard kind of a rational Number

Equality that Rational numbers using standard Form

Equality the Rational number with usual Denominator

Equality of reasonable Numbers utilizing Cross Multiplication

Comparison of rational Numbers

Rational numbers in Ascending Order

Rational numbers in descending Order

Representation of reasonable Numberson the Number Line

Rational number on the Number Line

Addition of reasonable Number with very same Denominator

Addition of reasonable Number with different Denominator

Addition of reasonable Numbers

Properties of enhancement of reasonable Numbers

Subtraction of rational Number with same Denominator

Subtraction of rational Number with different Denominator

Subtraction of reasonable Numbers

Properties of subtraction of rational Numbers

Rational expressions Involving enhancement and Subtraction

Simplify rational Expressions including the sum or Difference

Multiplication of reasonable Numbers

Product of rational Numbers

Properties that Multiplication of rational Numbers

Rational Expressions entailing Addition, Subtraction and Multiplication

Reciprocal of a Rational  Number

Division of rational Numbers

Rational Expressions including Division

Properties of division of rational Numbers

Rational Numbers in between Two reasonable Numbers

To discover Rational Numbers

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