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Module 1 Lesson 10 Place Value, Rounding, and Algorithms for Addition and Subtraction Topic C: Rounding multi-digit whole numbers 4.nbt.3 This PowerPoint.

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Presentation on theme: "Module 1 Lesson 10 Place Value, Rounding, and Algorithms for Addition and Subtraction Topic C: Rounding multi-digit whole numbers 4.nbt.3 This PowerPoint."— Presentation transcript:

1 Module 1 Lesson 10 Place Value, Rounding, and Algorithms for Addition and Subtraction Topic C: Rounding multi-digit whole numbers 4.nbt.3 This PowerPoint was developed by Beth Wagenaar and Katie E. Perkins. The material on which it is based is the intellectual property of Engage NY.

2 Topic: Multi-Digit Whole Number Addition Objective: Use place value understanding to round multi-digit numbers to any place value using real world applications. Lesson 10

3 Fluency Practice – Sprint A Think! Take your mark! Get set! Lesson 10

4 Fluency Practice – Sprint B Think! Take your mark! Get set! Lesson 10

5 Multiply by Ten (3 minutes) 10 x 10 = ________ _____ten x 10 = 100 ____ ten x _____ ten = 100 ____ ten x _____ ten = _____ hundred. Say the multiplication sentence. On your boards, fill in the blank.

6 Lesson 10 Multiply by Ten (3 minutes) 10 x 50 = ________ _____ten x 50 = 500 ____ ten x _____ tens = 500 ____ ten x _____ tens = _____ hundreds. Say the multiplication sentence. On your boards, fill in the blank.

7 Lesson 10 Multiply by Ten (3 minutes) 10 x 80 = ___ hundreds _____ten x 80 = 800 ____ ten x _____ tens = 800 ____ ten x _____ tens = _____ hundreds. Say the multiplication sentence. On your boards, fill in the blank.

8 Lesson 10 Multiply by Ten (3 minutes) 10 x ____ = 600 1 ten x ___tens = 600 ____ ten x _____ tens = 600 ____ ten x _____ tens = _____ hundreds. Say the multiplication sentence. On your boards, fill in the blank.

9 Lesson 10 Multiply by Ten (3 minutes) 3 tens x 1 ten = ___ hundreds ____ x ___tens = 300 ____ x _____ = 300 ____ x _____ = _____ hundreds. Say the multiplication sentence. On your boards, fill in the blank.

10 Application Problem 6 Minutes The post office sold 204,789 stamps last week and 93,061 stamps this week. About how many more stamps did the post office sell last week than this week? Explain how you got your answer. Lesson 10

11 Application Problem 6 Minutes Lesson 10

12 Concept Development 35 Minutes Materials: Personal white boards Lesson 10

13 Problem 1 It is 900,000 when we round to the largest unit. Round to the ten thousands. Write 935,292 ≈ ____________. Read it to your partner and round to the nearest hundred thousand. Round to the thousands. What changes about the numbers when rounding to the smaller and smaller units? Discuss with your partner. 935,292 ≈ 900,000 935,292 ≈ 940,000 935,292 ≈ 935,000 What’s the next largest unit we might round to ? Lesson 10

14 Problem 1 continued Determine the best estimate to solve an application problem. In the year 2012, there were 935,292 visitors to the White House. Now, use this information to predict the number of White House maps needed for visitors in 2013. Discuss with your partner how you made your estimate. In the 2011, there were 998,250 visitors to the white House. Discuss with your partner how this data may change your estimate. How can you determine the best estimate in a situation? Lesson 10

15 Problem 2 Choose the unit of rounding to solve an application problem. 2,837 students attend Lincoln Elementary school. Discuss with your partner how you would estimate the number of chairs needed in the school. Compare the effect of rounding to the largest unit in this problem and Problem 1. What can you conclude? Lesson 10

16 Problem Set (10 Minutes)

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23 Student Debrief 12 minutes In Problem 3 why didn’t rounding to the nearest hundred work? Would rounding to the nearest thousand have worked better? What does this show you about rounding? When estimating, how do you choose to which unit you will round? Would it have been more difficult to solve Problem 5 if you rounded both numbers to the hundreds? Why or why not? Notice, in Problem 5, that 65,000 rounded to 70,000 and that 7,460 rounded to 7,000. What is the relationship between 7,000 and 70,000. How does this relationship make it easier to determine the number of trips? In Problem 1, how do your estimates compare? How do you choose a best estimate? What is the advantage of rounding to smaller and larger units? Why might you round up, even though the numbers tell you to round down? Objective: Use place value understanding to round multi-digit numbers to any place value using real world applications. Lesson 10

24 Exit Ticket Lesson 10

25 Home work! !

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