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Natural (counting) numbers; integers; rational numbers; real numbers; complex numbers. And any other set that you choose to define, that happens to include the number 4 - for example, the set of square numbers, or even numbers, the set of the numbers {3, 4, 5, 7, 14, 48}, etc, the set of numbers containing the letter o in their English name.
What else can I help you with?
Which set of numbers do 4 belong to?
4 belongs to any set that contains it. So {1, pi, 4, -37.5689, sqrt(2)} is a possible answer.
Which set of numbers -60 not belong to?
Irrational numbers.
What set of numbers does 12 and a half belong to?
mixed numbers
What set of numbers does 12 over 4 belong to?
The fraction ( \frac{12}{4} ) simplifies to 3, which is a whole number. Therefore, it belongs to the set of integers, as well as the set of rational numbers since it can be expressed as a fraction of two integers. Additionally, it is also part of the set of real numbers.
What set of numbers does 8000 belong to?
composite
To which set of numbers does ( - 4/9 ) belong?
-5
Name the set of numbers which 3 does not belong?
The set of numbers which 3 does not belong is the set of even 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
Which set of numbers do 4 belong to?
4 belongs to any set that contains it. So {1, pi, 4, -37.5689, sqrt(2)} is a possible answer.
What set of numbers does 100 belong?
Counting numbers
Which set of numbers -60 not belong to?
Irrational numbers.
What set does 18 belong to?
The set of even numbers
What set of numbers does 31 belong to?
It belongs to the set of prime numbers
What set of numbers does -11 belong to?
rational and prime numbers
What set of numbers does 1.8 belong to?
Rational and Real numbers
What set of numbers does 12 and a half belong to?
mixed numbers
What set of numbers does 12 over 4 belong to?
The fraction ( \frac{12}{4} ) simplifies to 3, which is a whole number. Therefore, it belongs to the set of integers, as well as the set of rational numbers since it can be expressed as a fraction of two integers. Additionally, it is also part of the set of real numbers.
