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A  rate  is a ratio that compares two quantities measured in different units.  A  unit rate  is a rate whose denominator is 1. To change a rate to a unit rate, divide both the numerator and denominator by the denominator. Course 2 5-2 Rates
Find the rate. Additional Example 1A: Finding Unit Rates A Ferris wheel revolves 35 times in 105 minutes. How many minutes does 1 revolution take? 105 minutes 35 revolutions Write a rate that compares  minutes and revolutions. Simplify. Divide the numerator and denominator by 35. 105 minutes ÷ 35  35 revolutions ÷ 35 3 minutes 1 revolution The Ferris wheel revolves 1 time in 3 minutes . Course 2 5-2 Rates
Find the rate. Additional Example 1B: Finding Unit Rates Sue walks 6 yards and passes 24 security lights set along the sidewalk. How many security lights does she pass in 1 yard? 24 lights 6 yards Write a rate that compares  security lights and yards. Simplify. Divide the numerator and denominator by 6. 24 lights ÷ 6  6 yards ÷ 6 4 lights 1 yard Sue passes 4 security lights in 1 yard . Course 2 5-2 Rates
An average rate of speed is the ratio of distance traveled to time. The ratio is a rate because the units in the numerator and denominator are different. Course 2 5-2 Rates
Danielle is cycling 68 miles as a fundraising commitment. She wants to complete her ride in 4 hours. What should be her average speed in miles per hour?  Additional Example 2: Finding Average Speed 68 miles 4 hours Write the rate as a fraction. 68 miles ÷ 4 4 hours ÷ 4 = 17 miles 1 hour Divide the numerator and denominator by the denominator Danielle’s average speed should be 17 miles per hour. Course 2 5-2 Rates
Rhett is a pilot and needs to fly 1191 miles to the next city. He wants to complete his flight in 3 hours. What should be his average speed in miles per hour?  Check It Out: Example 2 1191 miles 3 hours Write the rate as a fraction. 1191 miles ÷ 3 3 hours ÷ 3 = 397 miles 1 hour Divide the numerator and denominator by the denominator Rhett’s average speed should be 397 miles per hour. Course 2 5-2 Rates
A unit price is the price of one unit of an item. The unit used depends on how the item is sold. The table shows some examples. Course 2 5-2 Rates Bottle, container, carton Any item Ounces, pounds, grams, kilograms Solid Ounces, quarts, gallons, liters Liquid Example of Units Type of Item
A 12-ounce sports drink costs $0.99, and a 16-ounce sports drink costs $1.19. Which size is the best buy? Additional Example 3:  Consumer Math Application Divide the price by the number of ounces (oz) to find the unit price of each size. $0.99 12 oz ≈ $0.08 oz Since $0.07 < $0.08, the 16 oz sports drink is the best buy. $1.19 16 oz ≈ $0.07 oz $1.19 16 ounces $0.99 12 ounces Price Size Course 2 5-2 Rates
A 1.5 gallon container of milk costs $4.02, and a 3.5 gallon container of milk costs $8.75. Which size is the best buy? Check It Out: Example 3 Divide the price by the number of gallons (g) to find the unit price of each size. $4.02 1.5 gal = $2.68 gal Since $2.50 < $2.68, the 3.5 gallon container is the best buy. $8.75 3.5 gal = $2.50 gal $8.75 3.5 gal $4.02 1.5 gal Price Size Course 2 5-2 Rates
Lesson Quiz: Part I 1 . Ian earned $96 babysitting for 12 hours. How much did he earn each hour? 2.  It takes Mia 49 minutes to complete 14 homework problems. On average, how long did it take to solve each problem? 3.  Seth’s family plans to drive 220 miles to their vacation spot. They would like to complete the drive in 4 hours. What should their average speed be in miles per hour?   Insert Lesson Title Here $8 3.5 minutes 55 Course 2 5-2 Rates
Lesson Quiz: Part II Insert Lesson Title Here 4.  Abby can buy a 7-pound bag of dry cat food for $7.40, or she can purchase a 3-pound bag for $5.38. Which size is the best buy?  7 lb bag Course 2 5-2 Rates

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2 ch5l2

  • 1. A rate is a ratio that compares two quantities measured in different units. A unit rate is a rate whose denominator is 1. To change a rate to a unit rate, divide both the numerator and denominator by the denominator. Course 2 5-2 Rates
  • 2. Find the rate. Additional Example 1A: Finding Unit Rates A Ferris wheel revolves 35 times in 105 minutes. How many minutes does 1 revolution take? 105 minutes 35 revolutions Write a rate that compares minutes and revolutions. Simplify. Divide the numerator and denominator by 35. 105 minutes ÷ 35 35 revolutions ÷ 35 3 minutes 1 revolution The Ferris wheel revolves 1 time in 3 minutes . Course 2 5-2 Rates
  • 3. Find the rate. Additional Example 1B: Finding Unit Rates Sue walks 6 yards and passes 24 security lights set along the sidewalk. How many security lights does she pass in 1 yard? 24 lights 6 yards Write a rate that compares security lights and yards. Simplify. Divide the numerator and denominator by 6. 24 lights ÷ 6 6 yards ÷ 6 4 lights 1 yard Sue passes 4 security lights in 1 yard . Course 2 5-2 Rates
  • 4. An average rate of speed is the ratio of distance traveled to time. The ratio is a rate because the units in the numerator and denominator are different. Course 2 5-2 Rates
  • 5. Danielle is cycling 68 miles as a fundraising commitment. She wants to complete her ride in 4 hours. What should be her average speed in miles per hour? Additional Example 2: Finding Average Speed 68 miles 4 hours Write the rate as a fraction. 68 miles ÷ 4 4 hours ÷ 4 = 17 miles 1 hour Divide the numerator and denominator by the denominator Danielle’s average speed should be 17 miles per hour. Course 2 5-2 Rates
  • 6. Rhett is a pilot and needs to fly 1191 miles to the next city. He wants to complete his flight in 3 hours. What should be his average speed in miles per hour? Check It Out: Example 2 1191 miles 3 hours Write the rate as a fraction. 1191 miles ÷ 3 3 hours ÷ 3 = 397 miles 1 hour Divide the numerator and denominator by the denominator Rhett’s average speed should be 397 miles per hour. Course 2 5-2 Rates
  • 7. A unit price is the price of one unit of an item. The unit used depends on how the item is sold. The table shows some examples. Course 2 5-2 Rates Bottle, container, carton Any item Ounces, pounds, grams, kilograms Solid Ounces, quarts, gallons, liters Liquid Example of Units Type of Item
  • 8. A 12-ounce sports drink costs $0.99, and a 16-ounce sports drink costs $1.19. Which size is the best buy? Additional Example 3: Consumer Math Application Divide the price by the number of ounces (oz) to find the unit price of each size. $0.99 12 oz ≈ $0.08 oz Since $0.07 < $0.08, the 16 oz sports drink is the best buy. $1.19 16 oz ≈ $0.07 oz $1.19 16 ounces $0.99 12 ounces Price Size Course 2 5-2 Rates
  • 9. A 1.5 gallon container of milk costs $4.02, and a 3.5 gallon container of milk costs $8.75. Which size is the best buy? Check It Out: Example 3 Divide the price by the number of gallons (g) to find the unit price of each size. $4.02 1.5 gal = $2.68 gal Since $2.50 < $2.68, the 3.5 gallon container is the best buy. $8.75 3.5 gal = $2.50 gal $8.75 3.5 gal $4.02 1.5 gal Price Size Course 2 5-2 Rates
  • 10. Lesson Quiz: Part I 1 . Ian earned $96 babysitting for 12 hours. How much did he earn each hour? 2. It takes Mia 49 minutes to complete 14 homework problems. On average, how long did it take to solve each problem? 3. Seth’s family plans to drive 220 miles to their vacation spot. They would like to complete the drive in 4 hours. What should their average speed be in miles per hour? Insert Lesson Title Here $8 3.5 minutes 55 Course 2 5-2 Rates
  • 11. Lesson Quiz: Part II Insert Lesson Title Here 4. Abby can buy a 7-pound bag of dry cat food for $7.40, or she can purchase a 3-pound bag for $5.38. Which size is the best buy? 7 lb bag Course 2 5-2 Rates