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Create your own unit rate example in which you have to determine the unit rate of two fractions with different units. Explain what the two fractions are, write the scenario, and calculate the unit rate.

2 Answers

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Final answer:

To find the unit rate for two snails traveling different distances over time, divide the distance (numerator) by the time (denominator). Snail A travels at a unit rate of 1.5 yards per hour and Snail B at 0.5 yards per hour.

Step-by-step explanation:

Understanding Unit Rates with Fractions

Let's create a scenario involving unit rates and fractions. Suppose we are comparing the speed of two snails. Snail A travels 3/4 of a yard in 1/2 an hour, while Snail B travels 1 and 1/2 yards in 3 hours. To find the unit rate, we want to know how many yards each snail travels per hour.

For Snail A:

  1. The given ratio is 3/4 yards to 1/2 hour.
  2. Divide the numerator by the denominator to get the unit rate: (3/4) ÷ (1/2) = (3/4) * (2/1) = 3/2 or 1.5 yards per hour.

For Snail B:

  1. The given ratio is 1.5 yards to 3 hours.
  2. Divide the numerator by the denominator to get the unit rate: (1.5) ÷ (3) = 0.5 yards per hour.

In conclusion, Snail A's unit rate is 1.5 yards per hour and Snail B's unit rate is 0.5 yards per hour.

User SnowboardBruin
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2 votes
i’m sorry but i don’t know what it is
User Sayooj V R
by
5.5k points
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