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Created by: Mrs. Dube.  Rate – a ratio that compares two quantities measured in different units  Ex. miles/per hour  Unit rate – a rate whose denominator.

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Presentation on theme: "Created by: Mrs. Dube.  Rate – a ratio that compares two quantities measured in different units  Ex. miles/per hour  Unit rate – a rate whose denominator."— Presentation transcript:

1 Created by: Mrs. Dube

2  Rate – a ratio that compares two quantities measured in different units  Ex. miles/per hour  Unit rate – a rate whose denominator is 1 when it is written as a fraction

3  First, make sure the ratio is written as a fraction  Next, divide the numerator and denominator by the denominator so your denominator will now be 1  Ex. A woman exercises and her heart beats 835 times in 5 minutes. Write the ratio as a fraction 835/5 Now, divide by the numerator and denominator by the denominator(835 beats/5minutes) ÷ 5/5 = 167/1 So the woman’s heart beats 167 times in 1 minute

4  To make 6 dozen cookies, you need 3 cups of flour; how many cups of flour are needed to make one dozen cookies?  Write the ratio as a fraction: 3 cups/6 dozen  Now, divide numerator and denominator by the denominator: (3/6) ÷6/6 =.5/1 =.5  You need.5 or ½ cup of flour to make one dozen cookies

5  A recipe for 6 blueberry muffins calls for 360 grams of flour. How many grams of flour are needed to make each muffin?  Write the ratio as a fraction: 360/6  Now, divide the numerator and denominator by the denominator (360/6) ÷ 6/6 = 60/6  Each muffin requires 60 grams of flour

6  A recipe for cookies calls for 3 cups of brown sugar for 6 dozen cookies? How much brown sugar is need for one dozen cookies?  First, write the ratio as a fraction:

7  Follow the same procedure to find the average speed  Ex. A family travels 198 miles in 3 hours. What is their average speed of travel? Write the ratio as a fraction: 198/3 Divide the numerator and denominator by the denominator: (198/3) ÷ 3/3 = 66/1 The family travels an average speed of 66 miles per hour

8  A airplane traveled 2,748 miles in 6 hours. What was the plane’s average rate of speed in miles per hour?  First, write the ratio as a fraction:

9  Comparing different rates by finding the unit price  Ex. A 32 oz. container of orange juice costs $1.99, but a 64 oz. container costs $3.99 and a 96 oz. container costs $5.85. Which container offers the best value? First, write each container as a ratio and then divide each ratio by its denominator to find the unit rate or unit price 1.99/32 3.99/64 5.85/96

10  Next, divide each ratio by its denominator to find the price of one ounce (1.99/32) ÷ 32/32 (3.99/64) ÷ 64/64 (5.85/96) ÷ 96/96 Now compare the prices for one ounce and determine which price is the best value

11  A 10 oz. bag of M&Ms costs $2.19, a 16 oz. bag costs $3.38, and a 28 oz. bag costs $5.49; which bag of M&Ms is the best value for the money?


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