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Here are some rules for working with the same denominator or numerator...
Rule #1
When two fractions have the same denominator, the bigger fraction is the one with the bigger numerator.
2/6 < 5/6 The size of the fraction is the same (sixths), the numerator is what is different (2<5)
Rule # 2
When comparing fractions that have the same numerator, the bigger fraction is the one with the smaller denominator.
Therefore, 2/10 > 2/15.
In this case you are looking at the same portion (numerator). This means you look at the denominator and find out which is larger or smaller. Remember the bigger the number the smaller it is.
More Ordering and Comparing Advice.....
1. Think of 1/2 and 1. If there are a set of fractions you can look to see which are less than half, a half, or close to 1.
EX. 4/8, 1/3, 9/10
1/3 is less than half
4/8 is half
9/10 is almost 1
2. Use division. Compare 3/4 and 5/6. You can divide the numerator by the denominator. You will have numbers that are easier to compare
3/4= .75
5/6= .8333
3/4 < 5/6
3. Use a picture or number line or fraction strips. It's pretty basic but if all else fails. Just make sure that the item (shape, or number line) is the same size/length and try to divide it as evenly as possible.
4. Find a common denominator. By doing so you create an equivalent fraction (the same fraction with a different name).
Ordering fractions is putting them in order, usually least to greatest, smallest to largest. In order to determine whether a fraction is larger or smaller than another one, it is necessary to compare them. This is done by determining a common denominator and comparing the numerators.
When comparing or simplifying fractions.
it means that you look at 2 or more fractions and see their simalaritys and differences
It will be easier to know what to write
Convert them into equivalent fractions with the same denominator and then compare the numerators.
Ordering fractions is putting them in order, usually least to greatest, smallest to largest. In order to determine whether a fraction is larger or smaller than another one, it is necessary to compare them. This is done by determining a common denominator and comparing the numerators.
Convert them all to their decimal equivalents (by dividing each numerator by its denominator), then you can easily see which numbers are greater than others.
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).
it works when comparing fractions by multiplying the fractions to see whitch one is greater not greater and equal
to order fractions you can cross multiply two fractions at a time or you can convert all the fractions into decimals.
The correct spelling is fractions instead of fractans. Comparing fractions means to tell which fraction is smaller and which is bigger.
The comparing and ordering of numbers is referred to as factorization. Numbers are factored into certain multiples such that the resolution of the entity into the factors when multiplied together will give the original entity.
benchmark fractions
Because when you compare fractions with the same denominators, you do not have to find the least common denominator (LCM or LCD).
RIGHT
It is easy: just convert to decimal fractions.
When comparing or simplifying fractions.