SOLUTION: All rational numbers are in the set of integers numbers answer seperately please All integers are in the set of rational numbers All irrational numbers are in the set of whole nu

Question 479459: All rational numbers are in the set of integers numbers answer seperately please
All integers are in the set of rational numbers
All irrational numbers are in the set of whole numbers
All whole numbers are in the set of rational numbers
All natural numbers are in the set of integers
All integers are in the set of whole numbers
All irrational numbers are in the set of real numbers
All rational numbers are in the set of whole numbers
All rational numbers are in the set of real numbers
All whole numbers are in the set of natural numbers
All irrational numbers are in the set of rational numbers
All natural numbers are in the set of whole numbers
All integers are in the set of natural numbers
All rational numbers are in the set of irrational numbers
All whole numbers are in the set of real numbers
All real numbers are rational numbers
please answer these question we haven't learned it so please do it
Answer by richard1234(7193) (Show Source): You can put this solution on YOUR website!
Your post is a little bit of overkill. Simply remember that the set of real numbers is the set of all numbers that you can point to on a number line. The set of rational numbers is the set of all numbers that can be expressed as a ratio of two integers. The set of integers is {...-2,-1,0,1,2,...}. The set of whole numbers is the set of integers greater than or equal to zero. The set of natural numbers is the set of whole numbers, except the number "0." Irrational numbers do not fall into any of these sets (except real numbers, of course), they simply cannot be expressed as a ratio of integers, e.g. sqrt(2) or pi.
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