Any ratio of the form p : q where p and q are integers whose absolute values are greater than 1.
Comparing prices of goods. Which is cheaper: ten dollars for a ten kilograms or 7.5 dollars for 7 kilograms? The way to answer it is to compare unit prices and these are examples of ratios. A more complicated situation arises if there is another product costing 8 dollars for 15 pounds (mass, not currency).
Ratios- Ex} 2:3 2/3 2 to 3 ****Those are the 3 ways you can write ratios. Unit Rate- 216 points ------------- 4 games ***Which would equal 54/1
If two ratios are equivalent then their cross-product must be 1, and their unit rates must be the same.
you can compare two measurements using ratios to find the unit rate.
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This sentence is a non-example. Answer.com is a non-example. Anything that has nothing to do with ratios is a non-example.
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Miles per hour Kilometres per litre Unit price Marks per unit (in exams)
No, a dimensionless quantity does not have a unit because it represents a pure number without any physical dimension. Examples of dimensionless quantities include ratios, proportions, and mathematical constants.
30/100 because denominator has to be 1 Alexander A
Comparing prices of goods. Which is cheaper: ten dollars for a ten kilograms or 7.5 dollars for 7 kilograms? The way to answer it is to compare unit prices and these are examples of ratios. A more complicated situation arises if there is another product costing 8 dollars for 15 pounds (mass, not currency).
A banana and an apple are non-examples of unit rates. In fact, they are non-examples of any kind of rates.
Ratios- Ex} 2:3 2/3 2 to 3 ****Those are the 3 ways you can write ratios. Unit Rate- 216 points ------------- 4 games ***Which would equal 54/1
If two ratios are equivalent then their cross-product must be 1, and their unit rates must be the same.
some non-examples is the US. they would never whipe out and entire unit of lets say religious groups if they are protesting peacfully. but if not peacfully, thats another story
you can compare two measurements using ratios to find the unit rate.