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Convert all the rational numbers to order into equivalent fractions with the same denominator; then they can be ordered by putting the numerators in order from least to greatest.

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You can also convert all the numbers to decimals ... this is actually a special case of "equivalent fractions".

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Q: How can you solve problems by ordering rational numbers from least to greatest?
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How to Order rational numbers from least to greatest?

how do u put rational numbers in order from lest to greatest


Aranging numbers greatest to least or from least to greatest is called?

ordering.


How can you interpret thr ordering of rational numbers in real world situations?

In the real world you can use the order of rational numbers. This is used a lot in math.


Which set if rational numbers is correctly ordered from least to greatest?

Any subset of rational numbers can be ordered.


Which set of rational numbers is correctly ordered from least to greatest?

Any subset of rational numbers.


What is the greatest number that belongs to the sets of integers and rational numbers but not in natural and whole numbers?

the greatest number that is an integer and rational number but is not a natural or whole number is -1


Can a greatest common factor be a rational number?

All factors are whole numbers and all whole numbers are rational numbers (a rational number is one which can be expressed as one integer over another integer, and whole numbers can be expressed as themselves over 1), thus all factors are rational numbers and so all greatest common factors are rational numbers. The set of whole numbers is a [proper] subset of the set of rational numbers: ℤ ⊂ ℚ


What is comparing and ordering rational numbers?

Rational numbers are roots, decimals, fractions, and whole numbers. Bascially anything that can become a decimal. Irrational numbers are like pi. I'm pretty sure to be irrational, they have to repeat. Anyway, ordering them and comparing them means looking at them and seeing which is smallest and largest. Then you order them (smallest to largest or whatever it says).


How do you find the median in a even amount of numbers?

After ordering the numbers from least to greatest, average the two middle numbers.


What is the greatest number that belongs to the sets if integers and rational numbers but not to the sets of natural numbers and whole numbers?

the answer is -1


How can a number line be used to compare rational numbers?

because the # line shows the rational #'s in order from least to greatest


What are quotients of integers?

Quotients are the answers in division problems.