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To write ratios of fractions as unit rates, first express the ratio as a single fraction by dividing the two fractions. This can be done by multiplying the first fraction by the reciprocal of the second. Once converted into a single fraction, simplify it to find the unit rate, which shows how much of one quantity corresponds to one unit of another. This method helps to solve problems by providing a clear comparison between the two quantities involved.
If two ratios are equivalent then their cross-product must be 1, and their unit rates must be the same.
Rates are ratios ... Speed is a rate of distance per unit of time... ratio of distance to time. Proportions are two equal ratios, whether they are rates or not.
The answer depends on what information is available and which bits are missing. Without that information it is not possible to give a particularly useful answer.
unit rate is always over 1 it is the dominator is always one
If two ratios are equivalent then their cross-product must be 1, and their unit rates must be the same.
Rates are ratios ... Speed is a rate of distance per unit of time... ratio of distance to time. Proportions are two equal ratios, whether they are rates or not.
cross multiplying unit rates horizontal
The answer depends on what information is available and which bits are missing. Without that information it is not possible to give a particularly useful answer.
unit rate is always over 1 it is the dominator is always one
The answer will depend on the detailed nature of the question.
You're question is unclear. Most rates are unit rates. Miles per hour implies 1 hour which is a unit (1) rate.
Unit rates are a special type of rates: those where the numerator or, more usually the denominator, of the rate is 1.
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
With unit rates there is only one number that needs to be remembered for the conversion factor.
The second number in a unit rate is usually 1, although it can be the first.
you can compare two measurements using ratios to find the unit rate.