Ratio Word Problems for 6th Grade Worksheets. Learn what ratios are and how they convert between other formats.
Convert Ratios To Fractions, Percent, Decimals
Ratio conversions mixed puzzle sheet
The topic of ratio and proportion will make a comeback in 6th Grade. A ratio is closely related to a fraction, although there are some interesting differences between the two. Ratios are commonly used in making comparisons, with a proportion representing a relationship between things that have the same ratio.
Compared to the juggernauts in the Grade 6 math coverage, such as geometry and pre-algebra, ratios and proportions are relatively light and easy-going topics – as long as students remember to pay attention. They can appear somewhat isolated in the curriculum, with only a few notable skills to be taught, such as identifying missing values to a set of proportions. Don’t let this fool you, though – knowing how to use ratios correctly is a valuable skill in real life. Help your kids practice in getting better with our Ratio Word Problems for 6th Grade.
Ratios and fractions both express a relationship between two values. One should note, however, that fractions usually denote values of the same unit or denominations of the same object. To illustrate this, recall that fractions are usually introduced with examples such as the slices of a pizza pie, or the number of marbles distributed to a group of people. That ties into the concept of a fraction as representing the parts of a whole.
Ratios, on the other hand, can express relationships between two wholly different units or objects. We usually see ratios through, say, how many fingers a person has compared to how many hands they have. One can then state that a person has a ratio of ten fingers to two hands – 10:2, or further simplified to five fingers for each hand.
Seen in this regard, ratios are effective at describing different data sets. They can be used in a staggering amount of contexts – such as reporting how many firefighters or doctors are available to help the total population of a specific town, or knowing how many atoms of an element exist relative to the number of molecules of a compound in a container.
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