The product of two rational numbers is always a rational number.
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Whole numbers and integers are rational.
because the # line shows the rational #'s in order from least to greatest
no # all numbers are real #'s
You need the rules of multiplication as well as of addition. But multiplication of integers can be viewed as repeated addition. Thus, if p/q and r/s are two rational numbers then their sum is(p*s + q*r)/(q*s)
That 's not possible since irrational numbers have infinity digits. All whole numbers are rational.