Lesson 3 5 COMMON CORE MATHEMATICS CURRICULUM Fractions as Division (1 minute) Materials: (S) Personal white boards T: T: S: T: S: When I show a fraction, you write it as a division statement. (Write 3/4.) (Write 3 ÷ 4 = 3/4.) (Write 5/2.) (Write 5 ÷ 2 = 5/2.) Continue with fractions that are less than and greater than one. Possible sequence: 1/3, 7/4, 5/8, 9/5, 3/10, 13/6. Application Problem (5 minutes) Alex squeezed 2 liters of juice for breakfast. If he pours the juice equally into 5 glasses, how many liters of juice will be in each glass? (Bonus: How many milliliters are in each glass?) T: S: T: S: T: S: T: S: T: S: T: S: T: S: T: S: Let’s read the problem together. (Students read chorally.) What is our whole? 2 liters. How many parts are we breaking 2 liters into? 5. Say your division sentence. 2 liters divided by 5 equals 2/5 liter. Is that less or more than one whole liter? How do you know? Tell your partner. Less than a whole because 5 ÷ 5 is 1. 2 is less than 5 so you are definitely going to get less than 1. I agree because if you share 2 things with 5 people, each one is going to get a part. There isn’t enough for each person to get one whole. Less than a whole because the numerator is less than the denominator. Was anyone able to do the bonus question? How many milliliters are in 2 liters? 2,000. What is 2,000 divided by 5? 400. Say a sentence for how many milliliters are in each glass. 400 mL of juice will be in each glass. Lesson 3: Date: © 2013 Common Core, Inc. All rights reserved. commoncore.org NOTES ON MULTIPLE MEANS OF ACTION AND EXPRESSION: Students performing above grade level enjoy the challenge of a bonus problem. If time permits have one of the students draw the bonus problem model on the board and share his/her solution with the class. Add fractions with unlike units using the strategy of creating equivalent fractions. 8/7/13 3.B.4
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