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Q: What are all Subsets of Natural Numbers?
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What are the subsets of rational numbers?

natural numbers integers and whole numbers


Are natural numbers subsets of integers?

Yes, the natural numbers are positive integers. {1,2,3,....}


Are natural numbers subsets of positive integers?

No. Natural numbers are the same set or a superset. The answer depends on whether 0 is excluded or included in natural numbers.


What are the subsets of irrational numbers?

There are no subsets of irrational numbers. There are subsets of rational numbers, however.


What are the subsets of a real numbers?

The set of real numbers is infinitely large, therefore it has an infinite amount of subsets. For example, {1}, {.2, 4, 800}, and {-32323, 3.14159, 32/3, 6,000,000} are all subsets of the real numbers. There are a few, important, and well studied namedsubsets of the real numbers. These include, but aren't limited to, the set of all prime numbers, square numbers, positive numbers, negative numbers, natural numbers, even numbers, odd numbers, integers, rational numbers, and irrational numbers. For more information on these, and other, specific subsets of the real numbers, follow the link below.


Which subsets of numbers cannot be irrational?

Integers, rationals. Also all subsets of these sets eg all even numbers, all integers divided by 3.


Why are natural numbers whole numbers and integers all subsets of the set of rational numbers?

Because any natural number or whole number, n, can be expressed as a ratio of the two integers n and 1: in the form n/1. And integers are the same as whole numbers.


The set of real numbers can be broken up into two disjoint subsets What are the two subsets?

Rational Numbers and Irrational Numbers


What is the 2 main subsets of real numbers?

The two main DISJOINT subsets of the Real numbers are the rational numbers and the irrational numbers.


The set of all rational and irrational numbers?

Are disjoint and complementary subsets of the set of real numbers.


What is the smallest digit that's common in all subsets of the rational numbers?

There is no such number. The empty set is a subset of rational numbers and, by definition, it contains no numbers so nothing that can be common to any other subset.Alternatively, all rational numbers less than -1 and all rational numbers greater than 1 are subsets of rational numbers. There is no number common to them.


What are the subsets for real numbers?

There are infinitely many subsets of real numbers. For example, {2, sqrt(27), -9.37} is one subset.