Math Drawings for Two Compositions

Slides:



Advertisements
Similar presentations
Module 5 Lesson 10.
Advertisements

Lesson 7.11 One Dollar.
More and Less Lesson 5.1:.
Add and Subtract Multiples of 100
Module 3 Lesson 12.
Seek The Multiplication Treasure Copy this problem. Multiply the factors in the top row by the digit in the ones place in the second factor.
Grade 2 – Module 5 Module Focus Session
Everyday Mathematics Column Addition Column Addition Column addition involves: Recording numbers in place-value columns; Adding in place-value columns;
Math Rounding By Grade 4.
Multiply two-digit multiples of 10 by two-digit multiples of 10 with the area model Lesson 3.6:
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.
Engage NY Module 1 LESSON 9
Module 5 Lesson 11. Objective  Use math drawings to represent additions with up to two compositions and relate drawings to the addition algorithm.
Grade 5, Module 1, Lesson 2 PLACE VALUE DAY 2 © Helen Steinhauser, August 2015.
L ESSON 2. Skip count by 3s up to 36. (crossing the tens) Skip count by 4s up to 48. (crossing the tens) Write 83 ones - _____ tens _____ ones Write 103.
Lesson 3.1. ThousandsHundredsTensOnes ThousandsHundredsTensOnes.
Topic a: Place value of multi-digit whole numbers
Math Module 3 Multi-Digit Multiplication and Division Topic C: Multiplication of up to Four Digits by Single-Digit Numbers Lesson 7: Use place value disks.
Math Module 3 Multi-Digit Multiplication and Division Topic E: Division of Tens and Ones with Successive Remainders Lesson 15: Understand and solve division.
4.2 How Can I Use Equivalent Ratios? Pg. 7 Applications and Notation.
Lesson 7 MODULE 4. OBJECTIVE Relate addition using manipulatives to a written vertical method.
Relate skip-counting by fives on the clock and telling time to a continuous measurement model, the number line Lesson 2.2.
Big Idea Mathematical Processes: Doing mathematics involves a variety of processes including problem solving, reasoning, communicating, connecting and.
MODULE 4 LESSON 20.  Use math drawings to represent additions with up to two compositions and relate drawings to a written method OBJECTIVES.
Module 3 Lesson 11.
Module 5 Lesson 8. Objective Relate manipulative representations to the addition algorithm.
+ Module 4 Lesson18. + Objectives Use manipulatives to represent or show additions with two compositions.
÷ ÷ Chris Clements Written Methods Long Division ÷
Number Patterns Miss Koch. Which number is in the HUNDREDS place. Which number is in the TENS place. Which number is in the ONES place. 625.
Module 5 Lesson 13. Objective Relate manipulative representations to the subtraction algorithm, and use addition to explain why the subtraction method.
Module 5 Lesson 14. Objective  Use math drawings to represent subtraction with up to two decompositions, relate drawings to the algorithm, and use addition.
Module 5 Lesson 1.
Add Whole Numbers Unit Two Lesson Four.
Solving Inequalities. Standard A.RE1.3 (DOK 1) – Solve linear equations and inequalities in one variable, including equations with coefficients represented.
+ 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.
Lesson 9 and 10.  Use math drawings to represent the composition when adding a two-digit to a three-digit addend.
Lesson  Draw an array to match my picture.  Skip-count by twos to find how many total objects there are.  How many groups of 2 are there?  Say.
Today we will be learning to read and write whole numbers up to at least 1000.
Module 3 Lesson 20 Use place value strategies and the associative property n × (m × 10) = (n × m) × 10 (where n and m are less than 10) to multiply multiples.
Module 4 Lesson 8. Objective:  Use math drawings to represent the composition and relate drawings to a written method.
Grade 4, Module 1, Lesson 1 MULTIPLICATION EQUATIONS © Helen Steinhauser, August 2015.
Addition and Subtraction = = = 120.
Module 3 Lesson 4. Sprint A- Timed I minute Put your name and number on the top of the page Complete sprint A in one minute. The teacher will time you.
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.
Adding and Subtracting Fractions with like Denominators
I can… Essential Question: How can I use place value?
5th Grade Module 2 – Lesson 1
Multiply using the Distributive Property
Place Value.
Go Math! Chapter 1 Lesson 1.3, day 1 Comparing Numbers
3rd Grade Math Study Guide
Investigations Lesson 1.2 Adding and Subtracting 2 Digit Numbers
SOLVE RATIO AND RATE PROBLEMS USING TAPE DIAGRAMS
Engage NY Math Module 1 Lesson 2.
Doubles and Halves Lets learn all about it.
Remember hundreds, tens and units!
2.NBT.7 Add and Subtract within 1000, using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship.
Fractions Concept of a fraction Halving Objectives Day 1
Thousands Hundreds Tens Ones l l l l l l l l l
adding a two-digit number
Thousands Hundreds Tens Ones l l l l l l l l l
= = =
2.NBT.7 Add and Subtract within 1000, using concrete models or drawings and strategies based on place value, properties of operations, and/or the relationship.
1-4 & 1-5: Counting on a number line
Multiplication with Base 10 Pieces
Engage NY Math Module 1 Lesson 2.
Presentation transcript:

Math Drawings for Two Compositions Lesson 4.20:

Application Problem Kendra and Jojo are counting their marbles. Kendra has 38 and Jojo has 62. Kendra says they have 100 marbles altogether, but Jojo says they have 90. Use words, numbers, or a model to prove who is correct. Solution

Concept Development Problem 1 Write 76 + 27 the vertically on your paper. Now we’ll model it by drawing a place value chart like we’ve done before. Label the hundreds place, the tens place, and the ones place. Draw a model of each addend. Since each place on our chart is labeled. We’ll just draw dots. Remember, the place tells us the value, or how much each dot is worth.

Concept Development Problem 1 Whisper count as you draw your model. Draw a chip model with dots of 76 + 27. Use place value language to tell your partner how your model matches the written addition. The model shows 7 tens 6 ones and 2 tens 7 ones. That’s the same as 76 + 27.

Concept Development Problem 1 Look at the ones first. What is 6 ones + 7 ones? 13 ones The Say Ten way? Ten 3 Tell your partner what to do on your model and on your written problem.

Concept Development Problem 1 Circle 10 ones and draw an arrow to the tens place; then put a dot to show the new ten. Write a 3 in the ones place and the new ten on the line below the tens place. Rename 13 ones as 1 ten 3 ones. Let’s show that on our models and on the written addition.

Concept Development Problem 1 Circle 10 ones, draw an arrow to the tens place and a dot representing the new unit, and write 1 on the line below the tens place. Check your partner’s work. On the vertical problem, you have written a 1 on the line. On your chart, point to what the 1 stands for. It’s the new…? Ten

Concept Development Problem 1 6 ones + 7 ones is 13 ones, 1 ten, and 3 ones, so we write 1 new ten on the line below the tens place, We write 3 ones below the line in the ones place. What do we do next? Add the tens What is 7 tens + 2 tens + 1 ten? 10 tens or 100 Tell your partner what to do on your model and on your written problem.

Concept Development Problem 1 Circle 10 tens, draw an arrow to the hundreds place, and then draw a dot to show the new hundred. Write 1 on the line below the hundreds place. Show this next step on your model and on the written addition. What’s the value of the 1 on the line below the hundreds place? 100 Point to it on your chart.

Concept Development Problem 1 How many tens should we write below the line in the tens place? Look at your drawing. Read the entire problem. 76 + 27 = 103 Point to where each digit is represented in your drawing. How many times did you rename or bundle? Two times Tell your partner how you know when to rename.

Concept Development Problem 1 When I have more than 9 in one place, and I can make a bundle of 10 of that unit. It’s a pattern! When you have 10 or more in one place, you make 1 of the next biggest unit.

Concept Development Problem 2 Write 42 + 96 vertically. Draw a chip model with dots to show the addition. How does each step in the drawing match each step in the written addition?

Concept Development Problem 2 Write the problem vertically. Draw a chip model with dots to show the addition. Each step in the drawing must match each step in the written addition 42 + 67 53 + 97 86 + 48 99 + 99

Practice Problems Solve vertically. Draw chips on the place value chart and bundle when needed. a. 23 + 57 b. 65 + 36 c. 83 + 29 d. 47 + 75 e. 68 + 88

Practice Problems Jessica’s teacher marked her answer wrong for Problem 3. Jessica can’t figure out what she did wrong. If you were Jessica’s teacher, how would you explain her mistake? Explanation:

Exit Ticket Solve vertically. Draw chips on the place value chart and bundle when needed. a. 46 + 65 b. 74 + 57