Add and Subtract Multiples of 100

Slides:



Advertisements
Similar presentations
Module 5 Lesson 2. Objective Add and subtract multiples of 100 including counting on to subtract.
Advertisements

Module 4 Lesson 1.
5th Grade Module 2 – Lesson 5
Module 5 Lesson 10.
Module 6 Lesson 6. Objective Decompose arrays into rows and columns, and relate to repeated addition.
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.
Math Module 3 Multi-Digit Multiplication and Division
Lesson 7.11 One Dollar.
Subtract Multiples of 100 and Some Tens
Lesson 17: Objective: Relate decimal and fraction multiplication
More and Less Lesson 5.1:.
Number Bonds of Ten Lesson 1.1.
Lesson 4.1: Addition and Subtraction of 1 and 10
Mr Hughes & Mr Murray Year 3 First of all – 10 questions whiteboards ready!
Multiplication with Base 10 Pieces Modeling Multiplication With your Base Ten blocks, model the problem: 3 x 5 Let’s see the example below… How.
Module 5 Lesson 11. Objective  Use math drawings to represent additions with up to two compositions and relate drawings to the addition algorithm.
5th Grade Module 2 – Lesson 24
Grade 5, Module 1, Lesson 2 PLACE VALUE DAY 2 © Helen Steinhauser, August 2015.
Module 4 Lesson 4.
Moose Math Day 3.
Math Module 3 Multi-Digit Multiplication and Division
Extend the use of place value disks to represent three- and four-digit by one-digit multiplication Lesson 3.8:
Math Module 3 Multi-Digit Multiplication and Division Topic C: Multiplication of up to Four Digits by Single-Digit Numbers Lesson 10: Multiply three- and.
Objective  Add and subtract multiples of 10 including counting on to subtract.
Module 1 Lesson 13 Place Value, Rounding, and Algorithms for Addition and Subtraction Topic e: multi-digit whole number subtraction 4.nbt.4 4.nbt.1 4.nbt.2.
Module 2 Topic A Lesson 2 Metric Unit Conversions
1 1-6 Solving Equations by Adding & Subtracting Aim: Aim: How can we write and solve equations using addition and subtraction? CCSS: 6.EE.7.
Module 1 Lesson 14 Place Value, Rounding, and Algorithms for Addition and Subtraction Topic e: multi-digit whole number subtraction 4.nbt.4 4.nbt.1 4.nbt.2.
Lesson 11. Use different strategies to make $1 or make change from $1.
Lesson 7 MODULE 4. OBJECTIVE Relate addition using manipulatives to a written vertical method.
Module 6 Lesson 13.
Math Module 3 Multi-Digit Multiplication and Division Topic C: Multiplication of up to Four Digits by Single-Digit Numbers Lesson 11: Connect the area.
Lesson 15: I can divide decimals using place value understanding, including remainders in the smallest unit.
Module 2 Topic A Lesson 1 Metric Unit Conversions 4.MD.1 and 4.MD.2.
Math Module 3 Multi-Digit Multiplication and Division Topic C: Multiplication of up to Four Digits by Single-Digit Numbers Lesson 8: Extend the use of.
Math Module 3 Multi-Digit Multiplication and Division Topic F: Reasoning with Divisibility Lesson 24: Determine whether a whole number is a multiple of.
Module 6 Lesson 15. Objective Use math drawings to partition a rectangle with square tiles, and relate to repeated addition.
Lesson 4.  Add and subtract multiples of 10 and some ones within 100.  Solve one- and two-step word problems within 100 using strategies based on place.
5th Grade Module 1 – Lesson 12
Module 5 Lesson 20. Objective  Choose and explain solution strategies and record with a written addition or subtraction method.
Module 5 Lesson 13. Objective Relate manipulative representations to the subtraction algorithm, and use addition to explain why the subtraction method.
5th Grade Module 2 – Lesson 3
Module 5 Lesson 1.
Module 5 Lesson 5. Objective Use the associative property to make a hundred in one addend.
Math Module 3 Multi-Digit Multiplication and Division Topic C: Multiplication of up to Four Digits by Single-Digit Numbers Lesson 9: Multiply three- and.
Lesson Draw 8 stars in each unit and bracket the total with a question mark. Say the addition sentence. Say the multiplication sentence starting.
CONFIDENTIAL 1 Let's review what we learned in our last lesson. *We learned about doubling a number *We also learned about grouping numbers into groups.
Lesson 3.  Add and subtract multiples of 10 and some ones within 100.
+ Lesson 4 and 5. + Draw the number of cubes I show with quick tens and ones. Show me your boards. Tell me the number. 24! Draw the number I show with.
Module 1 lesson 5. Let’s Happy Count the Say Ten Way. Let’s start at 6 tens 2 Now try it for 30 seconds with your partner.
Module 5 Lesson 9. Objective  Relate manipulative representations to the addition algorithm.
MODULE 4 Lesson 4. Objective Add and subtract multiples of 10 and some ones within 100. Solve one- and two-step word problems within 100 using strategies.
+ Lesson 7 and 8. +  Write 30-7 on your whiteboards  Let’s take out 10 from 30 using a number bond on your whiteboards.  This this what you got? 
Multiplication Multiplying by multiples of 10. Multiplying by 10 and 100: Count by each number 5 times. 5 x 1 =5 5 x 10 = 50 5 x 100 =500 5 x 1,000 =
Module 3 Lesson 13. Objectives  Read and write numbers within 1,000 after modeling with place value disks.  Model numbers with more than 9 ones or 9.
Math Module 3 Multi-Digit Multiplication and Division Topic E: Division of Tens and Ones with Successive Remainders Lesson 16: Understand and solve two-digit.
Module 4 Lesson 8. Objective:  Use math drawings to represent the composition and relate drawings to a written method.
Addition. Mental Maths Learning Objective I am able to count in 2’s, 5’s, 7s, 10s, and ½’s.
Comparative Relational Thinking
PLACE VALUE The Value of a Number. Math Common Core Standards: The students will understand that the three-digit number represents amounts of hundreds,
Lesson 7 MODULE 4. OBJECTIVE Relate addition using manipulatives to a written vertical method.
Module 5 Lesson 16. Objective Subtract from multiples of 100 and from numbers with zero in the tens place.
Comparative Relational Thinking
5th Grade Module 2 – Lesson 5
Investigations Lesson 1.2 Adding and Subtracting 2 Digit Numbers
Unit of Study: Comparing Numbers Global Concept Guide: 3 of 3
Engage NY Math Module 2 Lesson 21: Divide two- and three-digit dividends by two-digit divisors with single-digit quotients and make connections to a written.
Use Strategies and Properties to Multiply by 1-Digit Numbers
Year 2 Autumn Term Week 9 Lesson 2
Year 2 Autumn Term Week 9 Lesson 2
Presentation transcript:

Add and Subtract Multiples of 100 Lesson 5.2:

Place Value Show 1 hundred, 4 tens, and 2 ones in chips on a place value chart. Write the number below it. Say the number in unit form. 1 hundred 4 tens 2 ones Say the number in unit form using only tens and ones. 14 tens 2 ones

Place Value Say the number in unit form using only hundreds and ones. 1 hundred 42 ones Say the number in standard form. 142 Add 2 hundreds to your chart. How many hundreds do you have now? 3 hundreds

Place Value What is 200 more than 142? 342 Add 3 hundreds to 342. How many hundreds do you have now? 6 hundreds What is 300 more than 342? 642

Place Value Now subtract 4 hundreds from 642. What is 400 less than 642? 242

How Many More Hundreds? If I say 300 – 200, you say 100. To say it in a sentence, you say, “100 more than 200 is 300.” Ready? 300 – 200 100 Say it in a sentence. 100 more than 200 is 300.

How Many More Hundreds? Say each answer in a sentence that tells how many more: 405 – 305 801 – 601 650 – 350 825 – 125 999 – 299

Application Problem Max has 42 marbles in his marble bag after he added 20 marbles at noon. How many marbles did he have before noon? Solution

Concept Development Problem 1 Use your place value chart and base ten blocks. Yesterday we added and subtracted 1 hundred. Today, let’s add 2 hundreds, then 3 hundreds, and more! How many do you see? Say the number in unit form. 1 hundred 2 tens 5 ones Show me this number with your base ten blocks. How much do you see now? 325

Concept Development Problem 1 How can you show this change using your base ten blocks? Add 2 more hundreds Show that on your chart. Now I am going to add 2 more hundreds. You do it too. Turn and talk, what will happen to the number when I add 2 hundreds? The number in the hundreds place will get bigger by 2. The ones and tens digits will stay the same.

Concept Development Problem 1 Add 2 more hundreds. What is 325 + 200? Say it in unit form. 5 hundreds, 2 tens, 5 ones!

Concept Development Problem 1 If I asked you to add 3 hundreds to 450, how could you solve that? Count on by a hundred 3 times. Change the 4 to 7 because 4 hundreds plus 3 hundreds is 7 hundreds. Let’s show that on the board using both simplifying strategies, the arrow way and number bonds. I know many of you can just do mental math!

Concept Development Problem 1 I can add 3 hundreds using the arrow way, as we did yesterday. I can also break apart the hundreds and tens with a number bond, add the hundreds, and then add the tens. No matter which way I write it, when I add hundreds to a number, the tens and ones stay the same!

Concept Development Problem 1 Now it’s your turn. In your notebook, solve 147 + 200. Show me your board when you have an answer. 147 + 200 100 + 47 100 + 200 = 300 300 + 47 = 347 + 200 147 347

Concept Development Problem 1 Try these: 276 + 300 382 + 400 400 + 516

Concept Development Problem 2 Now, let’s subtract 2 hundreds, then 3 hundreds, and more! How many do you see? 725 Say it in unit form. 7 hundreds 2 tens 5 ones 5 hundreds 2 tens 5 ones

Concept Development Problem 2 I am going to subtract 2 more hundreds. Turn and talk: What will happen to the number when I subtract 2 hundreds? The number in the hundreds place will get smaller by 2. The number will get smaller by 200. It will be 325 because 5 hundreds minus 2 hundreds equals 3 hundreds. The other digits stay the same. What is 525 ─ 200?

Concept Development Problem 2 What is 525 ─ 200? 325 Say it in unit form. 3 hundreds 2 tens 5 ones Let’s subtract 3 hundreds from 582. Take a moment and work on your place value chart to solve 582 – 300.

Concept Development Problem 2 We have an extra simplifying strategy when we are subtracting. We can count up from the part we know. What is the whole? 582 What is the part we know? 300

Concept Development Problem 2 How can we show the missing part with an addition problem? We can use the arrow way, counting first by either tens or ones. Try it with a partner. Starting at 300 you can add 2 hundreds first and then 82, or add 82 first and then add 2 hundreds.

Concept Development Problem 2 Let’s try again: 620 – 400 541 – 200 797 – 300

Practice Problems 1. Solve using place value strategies. Use the arrow way or mental math and record your answers. You may use scratch paper if you like. a. 2 hundreds 4 tens + 3 hundreds = __ hundreds __ tens 240 + 300 = _____ b. 340 + 300 = ___ 140 + 500 = ___ 200 + 440 = ___ c. 400 + 374 = ___ 274 + 500 = __ 700 + 236 = ___

Practice Problems 2. Solve using place value strategies. Use the arrow way or mental math and record your answers. You may use scratch paper if you like. 6 hundreds 2 ones - 4 hundreds = ____ hundreds ____ tens ____ ones a. 640 - 200 = ___ 650 - 300 = ___ 750 - ___ = 350 b. 462 - 200 = ___ 667 - 500 = ___ 731 - 400 = ___ c. 431 - ___= 131 985 - ___= 585 768 - ___ = 68

Practice Problems 3. Fill in the blank to make true number sentences. Use place value strategies, number bonds, or the arrow way to solve. a. 200 more than 389 is ___________. b. 300 more than ___________ is 568. c. 400 less than 867 is __________. d. __________ less than 962 is 262.

Practice Problems 4. Jessica’s lemon tree has 526 lemons. She gave away 300 lemons. How many does she have left? Use the arrow way to solve.

Exit Ticket Solve using place value strategies. Use the arrow way or mental math and record your answers. You may use scratch paper if you like. 1. 760 - 500 = __ 880 - 600 = __ 990 - __ = 590 2. 534 - 334 = __ __ - 500 = 356 736 - __= 136