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Grade 5 Module 1 Lesson 16. Sprint: Multiply by Exponents.

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Presentation on theme: "Grade 5 Module 1 Lesson 16. Sprint: Multiply by Exponents."— Presentation transcript:

1 Grade 5 Module 1 Lesson 16

2 Sprint: Multiply by Exponents

3 Find the Quotient 0.3 ÷ 2 = ___ (On your place value chart, draw 3 tenths in number disks.

4 Find the Quotient 0.3 ÷ 2 = ___ (On your place value chart, draw 3 tenths in number disks. 3 tenths ÷ 2 = __ hundredths ÷ 2 = __ tenths __ hundredths (solve the division problem)

5 Find the Quotient 0.3 ÷ 2 = ___ (On your place value chart, draw 3 tenths in number disks. 3 tenths ÷ 2 = __ hundredths ÷ 2 = __ tenths __ hundredths (solve the division problem) 3 tenths ÷ 2 = 30 hundredths ÷ 2 = 1 tenths 5 hundredths

6 Find the Quotient 0.3 ÷ 2 = ___ (On your place value chart, draw 3 tenths in number disks. 3 tenths ÷ 2 = __ hundredths ÷ 2 = __ tenths __ hundredths (solve the division problem) 3 tenths ÷ 2 = 30 hundredths ÷ 2 = 1 tenths 5 hundredths 0.3 ÷ 2 = __ (Solve using the algorithm)

7 Find the Quotient 0.9 ÷ 5 = ___ (On your place value chart, draw 9 tenths in number disks.

8 Find the Quotient 0.9 ÷ 5 = ___ (On your place value chart, draw 9 tenths in number disks. 9 tenths ÷ 5 = __ hundredths ÷ 5 = __ tenths __ hundredths (solve the division problem)

9 Find the Quotient 0.9 ÷ 5 = ___ (On your place value chart, draw 9 tenths in number disks. 9 tenths ÷ 5 = __ hundredths ÷ 5 = __ tenths __ hundredths (solve the division problem) 9 tenths ÷ 2 = 90 hundredths ÷ 2 = 4 tenths 5 hundredths

10 Find the Quotient 0.9 ÷ 5 = ___ (On your place value chart, draw 9 tenths in number disks. 9 tenths ÷ 5 = __ hundredths ÷ 5 = __ tenths __ hundredths (solve the division problem) 9 tenths ÷ 2 = 90 hundredths ÷ 2 = 4 tenths 5 hundredths 0.9 ÷ 5 = __ (Solve using the algorithm)

11 Application Problems Jesse and three friends buy snacks for a hike. They buy trail mix for $5.42, apples for $2.55, and granola bars for $3.39. If the four friends split the cost of the snacks equally, how much should each friend pay?

12 Application Problems Jesse and three friends buy snacks for a hike. They buy trail mix for $5.42, apples for $2.55, and granola bars for $3.39. If the four friends split the cost of the snacks equally, how much should each friend pay? trail mix apples granola bars $5.42$2.55$3.39

13 Application Problems Jesse and three friends buy snacks for a hike. They buy trail mix for $5.42, apples for $2.55, and granola bars for $3.39. If the four friends split the cost of the snacks equally, how much should each friend pay? trail mix apples granola bars $5.42$2.55$3.39 = $11.36

14 Application Problems Jesse and three friends buy snacks for a hike. They buy trail mix for $5.42, apples for $2.55, and granola bars for $3.39. If the four friends split the cost of the snacks equally, how much should each friend pay? trail mix apples granola bars $5.42$2.55$3.39 = $11.36

15 Application Problems Jesse and three friends buy snacks for a hike. They buy trail mix for $5.42, apples for $2.55, and granola bars for $3.39. If the four friends split the cost of the snacks equally, how much should each friend pay? trail mix apples granola bars $5.42$2.55$3.39 = $11.36 $2.84 = $11.36

16 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive?

17 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Who and what is this problem about?

18 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Who and what is this problem about? Let’s identify our variables.

19 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Who and what is this problem about? Let’s identify our variables. Mr. Frye’s money

20 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Draw a bar to represent Mr. Frye’s money.

21 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Draw a bar to represent Mr. Frye’s money. Mr. Frye’s money

22 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Draw a bar to represent Mr. Frye’s money. Mr. Frye’s money Let’s read the problem sentence by sentence and adjust our diagram to match the information in the problem.

23 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Mr. Frye’s money What is the important information in the first sentence? Turn and talk.

24 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Mr. Frye’s money $126

25 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Mr. Frye’s money $126 How many children share the 126 dollars?

26 Concept Development Problem 1: Mr. Frye distributed $126 equally among his 4 children for their weekly allowance. How much money did each child receive? Mr. Frye’s money $126 How many children share the 126 dollars? 4 children How can we represent this information?

27 Concept Development Problem 1: How many children share the 126 dollars? 4 children How can we represent this information? Divide the bar into 4 equal parts. Mr. Frye’s money $126

28 Concept Development Problem 1: What is the question? Mr. Frye’s money $126

29 Concept Development Problem 1: What is the question? What is unknown in this problem? How will we represent it in our diagram? Mr. Frye’s money $126 ?

30 Concept Development Problem 1: How many unit bars are equal to $126? Mr. Frye’s money $126 ?

31 Concept Development Problem 1: How many unit bars are equal to $126? 4 units is the same as $126 How can we find the value of one unit? Mr. Frye’s money $126 ?

32 Concept Development Problem 1: How many unit bars are equal to $126? 4 units is the same as $126 How can we find the value of one unit? Divide $126 by 4 Mr. Frye’s money $126 ?

33 Concept Development Problem 1: How can we find the value of one unit? Divide $126 by 4 (Use division because we have a whole that we are sharing equally.) Mr. Frye’s money $126 ?

34 Concept Development Problem 1: What is the equation that will give us the amount that each child receives? Mr. Frye’s money $126 ?

35 Concept Development Problem 1: What is the equation that will give us the amount that each child receives? $126 ÷ 4 = ___ Mr. Frye’s money $126 ?

36 Concept Development Problem 1: What is the equation that will give us the amount that each child receives? $126 ÷ 4 = ___ (Solve and express your answer in a complete sentence.) Mr. Frye’s money $126 ?

37 Concept Development Problem 1: $126 ÷ 4 = ___ (Solve and express your answer in a complete sentence.) Each child received $31.50 for their weekly allowance. Mr. Frye’s money $126 ?

38 Concept Development Look at part b of question 1 and solve using a tape diagram.

39 Concept Development Problem 2: Brandon mixed 6.83 lbs. of cashews with 3.57 lbs. of pistachios. After filling up 6 bags that were the same size with the mixture, he had 0.35 lbs. of nuts left. What was the weight of each bag? Identify the variables (who and what) and draw a bar.

40 Concept Development Problem 2: Brandon mixed 6.83 lbs. of cashews with 3.57 lbs. of pistachios. After filling up 6 bags that were the same size with the mixture, he had 0.35 lbs. of nuts left. What was the weight of each bag? Brandon’s cashews/pistachios

41 Concept Development Problem 2: Brandon mixed 6.83 lbs. of cashews with 3.57 lbs. of pistachios. After filling up 6 bags that were the same size with the mixture, he had 0.35 lbs. of nuts left. What was the weight of each bag? Brandon’s cashews/pistachios Read the first sentence.

42 Concept Development Problem 2: Brandon mixed 6.83 lbs. of cashews with 3.57 lbs. of pistachios. After filling up 6 bags that were the same size with the mixture, he had 0.35 lbs. of nuts left. What was the weight of each bag? Brandon’s cashews/pistachios What is the important information in this sentence.

43 Concept Development Problem 2: Brandon mixed 6.83 lbs. of cashews with 3.57 lbs. of pistachios. After filling up 6 bags that were the same size with the mixture, he had 0.35 lbs. of nuts left. What was the weight of each bag? Brandon’s cashews/pistachios What is the important information in this sentence. 6.83 lbs. or cashews and 3.57 lbs. of pistachios.

44 Concept Development Problem 2: What is the important information in this sentence. 6.83 lbs. or cashews and 3.57 lbs. of pistachios. How can I represent this information in our tape diagram? Should the parts be equal in size? Brandon’s cashews/pistachios

45 Concept Development Problem 2: What is the important information in this sentence. 6.83 lbs. or cashews and 3.57 lbs. of pistachios. How can I represent this information in our tape diagram? Show two parts inside the bar. Brandon’s cashews/pistachios 6.83 3.87

46 Concept Development Problem 2: What is the important information in this sentence. 6.83 lbs. or cashews and 3.57 lbs. of pistachios. Brandon’s cashews/pistachios 10.4 BBBBBB left 0.35

47 Concept Development Problem 2: 6 units + 0.35 = 10.4 1 unit = (10.4 – 0.35) ÷ 6 Brandon’s cashews/pistachios 10.4 BBBBBB left 0.35

48 Concept Development Problem 2: 6 units + 0.35 = 10.4 1 unit = (10.4 – 0.35) ÷ 6 1 unit = 1.675 lbs. Brandon’s cashews/pistachios 10.4 BBBBBB left 0.35

49 Concept Development Problem 2: 6 units + 0.35 = 10.4 1 unit = (10.4 – 0.35) ÷ 6 Each bag contains 1.675 lbs. of nuts. Brandon’s cashews/pistachios 10.4 BBBBBB left 0.35

50 Student Debrief Lesson Objective: Solve word problems using decimal operations.


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