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What is the greatest number that belongs to the set of integers and rational numbers but not to set of natural numbers and whole numbers?
There is no such number. All of these sets go on forever.
Sets of factors for every number not prime?
All non prime numbers have factors that are primes.
What are the real numbers that is not a whole number?
Real numbers are all numbers which do not contain "i", when "i" represents the square root of -1. All numbers which do contain "i" are "imaginary numbers" and are not real numbers. This means that all numbers you'd ordinarily use are real numbers - all the counting numbers (integers) and all decimals are real numbers. So in answer to your question, all the real numbers that are not whole numbers are all the decimal numbers - including irrational decimals such as pi.
How are integers and whole numbers the same?
Each integer is a whole number and each whole number is an integer. So the set of all integers is the same as the set of all whole numbers. By the equivalence of sets, integers and whole numbers are the same.
What are all co prime numbers from 1-500?
501
