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Karen got a bit confused in math class today when Mrs. Hudson was talking about the different subsets for classifying real numbers. Create a visual representation of the relationships between subsets of the real number system and explain the relationships in words. Provide a real number that matches each description.
1. Draw a diagram to represent the relationships between subsets of the real number system. Include a sample number in each subset.


















2. Explain the relationships in words. Use the sample numbers in your diagram and describe the classification. For example, 1/2 is a rational number, but it is not a whole number, natural number, or an integer.

User Takuhii
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I quote from Meercat18 "The diagram is shown in the picture. The real numbers are divided into rational numbers and irrational numbers. Example of a rational number is any fraction like 1/2, while an irrational number is one that cannot be expressed as a fraction like π. Then, integers are also part of the rational numbers which include positive and negative whole number like -5, and +4. Whole numbers are positive numbers from 0 to whatever number. Lastly, the natural numbers are whole numbers with the exception of zero. So, these are numbers from 1 to infinity."


This is not my answer. I had to show it because it was so good.

User Yakov Galka
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let me give the significations followingnatural numbers :ACA counting numbers the numbers you naturally say when counting.whole numbers: include all natural numbers zeroIntegers: include all whole numbers and their opposites.Rational: can be written ASA fraction or ratio of two integers also decimals that terminate or repeat Irrational: can not be written a fraction, decimals, do not terminate or repeat.
User Borisdonchev
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