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What set does -1 belong to intergets or rational or both?

Updated: 10/19/2022

Wiki User

∙ 12y ago

Best Answer

Integers are numbers with no fractional part.

Rational numbers are those that can be expressed as a fraction (unlike pi or square root of 2).

The number -1 is both because it has no fractional part and can be expressed as -1/1.

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∙ 12y ago

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What set of numbers does 0 belong to?

Its an imperial numberIts belong to rational, whole, and integars.

Is the set of irrational numbers closed for addition?

No. Sqrt(2) is irrational, as is -sqrt(2). Both belong to the irrationals but their sum, 0, is rational.

What set of numbers does a positive fraction belong to?

Rational positive numbers

What set of numbers does -625 belong to?

Rational numbers because it can be expressed as a fraction

What is the set of numbers that -0.32 belong to?

If you're talking about real numbers, then it would be a rational number.

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What set of numbers does 0 belong to?

Its an imperial numberIts belong to rational, whole, and integars.

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What set of numbers does -17 belong to?

its real, rational, and an integer

What set of numbers does -11 belong to?

rational and prime numbers

What set does 10 belong to?

10 belongs to the set "natural numbers", but it can also belong to whole numbers, and rational numbers

What set of numbers does 31 belong to?

It belongs to the set of prime numbers

Is the set of irrational numbers closed for addition?

No. Sqrt(2) is irrational, as is -sqrt(2). Both belong to the irrationals but their sum, 0, is rational.

What set of numbers does a positive fraction belong to?

Rational positive numbers

What set of numbers does -625 belong to?

Rational numbers because it can be expressed as a fraction

What set does a negative fraction belong to?

It belongs to the set of negative rational numbers, negative real numbers, fractionall numbers, rational numbers, real numbers.

Which set or sets does this number belong to 0.7272?

It can be element of: Rational numbers or Real numbers

What is the set of numbers that -0.32 belong to?

If you're talking about real numbers, then it would be a rational number.

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