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Subjects>Math>Math & Arithmetic

Can a number be both rational and an integer?

Updated: 9/20/2023

Wiki User

∙ 7y ago

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Yes, because ALL integers are rational numbers.

Wiki User

∙ 13y ago

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∙ 7y ago

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Q: Can a number be both rational and an integer?

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Continue Learning about Math & Arithmetic

Can -3 be a rational number or an integer?

Yes, -3 is both a rational number and an integer.

Is -16 an integer or a rational number?

-16 is both a negative integer and a rational number

Why can't numbers be both rational and irrational?

By definition, an irrational number is a number that is not rational, or in other words a number that cannot be expressed as an integer divided by another integer. A number cannot be both "rational" and "not rational."

What number is both a rational number and an integer?

All integers are rational numbers.

Is a decimal number both a rational number and an integer?

No.

Related questions

Can -3 be a rational number or an integer?

Yes, -3 is both a rational number and an integer.

Can a whole number be a rational or an integer?

It can be both.

Is -16 an integer or a rational number?

-16 is both a negative integer and a rational number

Which number is both a rational number and an integer?

Every integer is.

Is 11 an integer or rational number?

Yes and yes. It is an integer and so it is also a rational number.

Why can't numbers be both rational and irrational?

By definition, an irrational number is a number that is not rational, or in other words a number that cannot be expressed as an integer divided by another integer. A number cannot be both "rational" and "not rational."

What number is both a rational number and an integer?

All integers are rational numbers.

Is a decimal number both a rational number and an integer?

No.

Is 9.0 a integer or rational number?

It is both.

Is -2 a rational or an integer number?

both

How is a rational number that is not an integer different from a rational number that is an integer?

A rational number which is an integer can be simplified to a form in which the denominator is 1. That is not possible for a rational number which is not an integer.

Is every integer a rational number or is every rational number an integer?

Every integer is a rational number.

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