module 5 lesson 18. objective apply and explain alternate methods for subtracting from multiples of...

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MODULE 5 Lesson 18

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Page 1: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

MODULE 5Lesson 18

Page 2: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Objective

•Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place.

Page 3: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Core Fluency Differentiated Practice Sets

• Do your best, you have two minutes. Ready?

• On your mark, get set, THINK!

Page 4: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Get the Ten Out and Subtract • For every number sentence I give, subtract the ones from

ten. When I say 12 – 4, you say 10 – 4 = 6. Ready?• 12 – 4.• 13 – 7.• Now let’s add back the ones.• 12 – 4. Take from ten.• Now add back the ones.• 13 – 7• 11 – 8• 13 – 9• 15 – 7• 14 – 8.

Page 5: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Application Problem• Joseph collected 49 golf balls from the course. He still

had 38 fewer than his friend Ethan. How many balls did Ethan have?

• If Ethan gave Joseph 24 golf balls, who had more golf balls? How many more?

Page 6: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Concept Development• Problem 1: Use compensation

to solve 300 – 159.• We know we can use the vertical

method to subtract from the hundred. Is this something we can do quickly?

• I’m going to show you a really cool way to make this easier to subtract.

• What happens if I take one off each number? What is my new subtraction problem?

• Is this any easier to solve? Turn and talk with a partner.

300- 159

Page 7: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Concept Development• Solve this problem and turn your board over when you are

finished.• What is 299 – 158?• Is this similar to a strategy you’ve used before? Talk with

a partner. • It’s like with those other tape diagrams when we added

the same number to both numbers. This is called compensation.

Page 8: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Concept Development• Problem 2: Add to solve 400 – 278.• Let’s try a different way to subtract from the

hundred. Can we use a different operation to solve?

• 278 + ____ = 400.• Why can I write the problem like this? Talk

with a partner.

400- 278

Page 9: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Concept Development• Let’s use the arrow way to

solve this problem. • How many more do we need

to make the next ten?• How many more do we need

now to get to the next hundred?

• How many more do we need to get to our whole?

• We wrote 2, then 20, then 100. Put them all together, and what do we get?

• So 400 – 278 is?

278

2

280

20

300 400

100

400 – 278 = 122

400 – 278 = ____.

Page 10: MODULE 5 Lesson 18. Objective Apply and explain alternate methods for subtracting from multiples of 100 and from numbers with zero in the tens place

Concept Development• Problem 3: 605 – 498• Now, let’s subtract from a number with a zero in the tens

place. Which strategies could we use to solve this problem?

• We could use the arrow way to solve it with addition, because it’s easy to make 500 and then get to 605.

• We could take 6 off both numbers to make 599 – 492, which means we don’t have to do any renaming.

• We could just use the algorithm by relating the chip model.

• Solve using one of these strategies!