answersLogoWhite

0


Best Answer

Sometimes. A rational number is any number that can be written in the form p/q where p and q are integers but q not = 0. So 3 is a natural number and a rational number because it can be written as 3/1. But 1/3 is a rational number only because it will not reduce to a natural (whole) number.

User Avatar

Wiki User

10y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: Are rational numbers always sometimes or never natural numbers?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

Are terminating decimals always nether or sometimes a rational numbers?

They are always rational numbers.


Are reapeating decimals sometimes rational numbers?

Repeating decimals are ALWAYS rational numbers.


Are rational numbers are always natural numbers. True or False?

False.


Are irrational numbers always natural numbers?

No. Rather all natural numbers are necessarily rational number


Is it sometimes true when the sum of two rational numbers are rational?

No, it is always true


Is it sometimes true when the product of Twp rational numbers are rational?

No, it is always true


Is it sometimes true when the product of Two rational numbers are rational?

No, it is always true.


Are repeating decimals sometimes always or never rational numbers?

always


Are rational number is a fraction sometimes always or never?

Rational numbers can always be expressed as fractions.


A natural number is always a rational number?

Yes. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.


Is real number is always a rational number?

They are not. Sometimes they are irrational. Irrational numbers cannot be expressed as a fraction.


Is one natural number divided by another natural number always a natural number?

No, 4/3 is 1.333333... which is not a natural number. However, any natural number divided by a natural number will always be a rational number. This is due to the definition of a rational number as being able to be expressed as p/q where p and q are integers. Thus, numbers where p and q are natural numbers represent a subset of all the rational numbers.