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Describe an algorithm for dividing rational numbers.

Q: How do you describe an algorithm with rational numbers?

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rational numbers

There are no consecutive rational numbers. Between any two rational numbers there are an infinity of rational numbers.

Terminating numbers are decimal representations of rational numbers. Nonterminating numbers may or may not be rational numbers.

Some rational numbers are whole numbers, some are not. The set of whole numbers is a proper subset of rational numbers.

There are infinitely many rational numbers between any two rational rational numbers (no matter how close).

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The algorithm is A/B * C/D = AB/CD.

rational numbers

Rational numbers are numbers which can be expressed as a ratio of two integers, p and q (where q >0), in the form p/q.

No, its style is a better characteristic to describe.

to find the perimeter

What is the nearest 100 457

There are no consecutive rational numbers. Between any two rational numbers there are an infinity of rational numbers.

If there are no numbers after the 9 it is rational

No. Rational numbers are numbers that can be written as a fraction. All rational numbers are real.

The set of rational numbers includes all whole numbers, so SOME rational numbers will also be whole number. But not all rational numbers are whole numbers. So, as a rule, no, rational numbers are not whole numbers.

The set of real numbers is the union of the set of rational and irrational numbers. But there are so many other ways to describe it. Real numbers can be constructed as Dedekind cuts of rational numbers. The set of real numbers can also be viewed as the set of equivalence classes of Cauchy sequences of rational numbers Some people like the definition, that the real numbers are all the numbers which can be expressed as decimals.