Module 6 Lesson 1 Generate & Organize Data. Group Counting 0 12 Here is the start of a number line. What number is halfway between 0 and 12? 6 24 What.

Slides:



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

MODULE 5 LESSON 2 Specify and partition a whole into equal parts, identifying and counting unit fractions by folding fraction strips.
Adding Mixed Numbers ar 1) I can make equivalent fractions.
Visual Fraction Models
Module 6 Lesson 6. Objective Decompose arrays into rows and columns, and relate to repeated addition.
Add and Subtract Multiples of 100
By the end of the lesson, you will be able to…
Investigate and use the formulas for area and perimeter of rectangles
Fun x Thinking = Fabulous. * 3 sets of 4 coins. How many coins in all? * 3 rows of 8 stamps. How many stamps? * 3 bags of 12 oranges. How many oranges?
By the end of the lesson, I will be able to …
Multiplication Take 1 By Miss O.. Meanings for Multiplication Solve to review: = = = What do you notice about solving.
Fractions Unit By Miss O..
Two-Step Word Problems
Grade 5 Module 1 Lesson 13.
5th Grade Module 1 – Lesson 13
Simplest Fractions for Whole Numbers. Look at this picture. How many parts are in each group? Yes, 4. What’s the bottom number for the fraction shown.
Module 8 Lesson 7 & 8.
Module 4 Lesson 4.
Module 1 Lessons 7 & 8 Demonstrate the COMMUTIVITY of multiplication,
Math Module 3 Multi-Digit Multiplication and Division Topic A: Multiplicative Comparison Word Problems Lesson 1: Investigate and use the formulas for.
1 12/3/03 Math warm-up Draw an example of each a line graph, bar graph, and a circle graph. (without exact numbers) Label it. When would you use a line.
Decomposing Fractions
Math Module 3 Multi-Digit Multiplication and Division Topic E: Division of Tens and Ones with Successive Remainders Lesson 14: Solve division word problems.
Grade Three: Fractions Unit 7 Finding Fair Shares
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 4 Lesson 14 Find areas by decomposing into rectangles or completing composite figures to form rectangles.
Grade 5 Module 1 Lesson 15.
Module 1 Lesson 5. Group Counting Divide equal groups How many groups are there? How many are there in Each group? Say the total as a repeated addition.
Lesson 13: I can use whole number multiplication to express equivalent measurements 5th Grade Module 2 – Lesson 13.
Learning the Language of Math ESOL. FRACTIONS Learning Outcome I can… * explain what is a fraction. * explain the difference between a whole number and.
Lesson 2. Draw and label a picture graph to represent data with up to four categories.
Today we will be learning: how to use a known fact to work out an unknown fact how to use doubling and halving.
Build and write fractions greater than one whole using unit fractions.
Create and Analyze Tally Charts Unit of Study: Represent Data Global Concept Guide: 1 of 4.
Math Lesson 5.5 I can look at different shapes, tell what fraction they are divided into, and write the fraction as a number. Partition a whole into equal.
MODULE 1 LESSON 1 UNDERSTAND EQUAL GROUPS OF AS MULTIPLICATION FIRST MATH LESSON OF THE YEAR!! WOOOOO.
Our Favorite Colors Take a survey of the class’s favorite color (red, blue, green, pink). Draw a bar graph that shows the number of votes each color received.
Module 6 Lesson 9.
Par Avion Air Mail A I R M A I L Module 4 Lesson 13 Find areas by decomposing into rectangles or completing composite figures to form rectangles. YOUR.
Fun with Fractions! Lessons for 3 rd grade. Relax… don’t panic. This will be fun! *When you hear the word ‘fraction’ what do you think of? (Let’s have.
Application Test scores Sport To calculate an amount as a percentage of a total.
Fractional Parts of a Whole By:. What part of this object is colored red?
Middle Focus Group 7 September 2011 Raewyn Carman Dianne Ogle.
What’s That Portion? Investigations Unit 4 5 th Grade Math Alliance Meeting Beverly Woods Elementary.
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.
Lesson 1: I can measure and compare pencil lengths to the nearest ½, ¼, and 1/8 of an inch. I will analyze the data on a line plot. By the end of the.
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.
Rotate tape diagrams vertically (to create bar graphs).
Module 5 Lesson 9. Objective  Relate manipulative representations to the addition algorithm.
Module 6 Lesson 5 Generate & Organize Data GROUP COUNTING Skip Count By 7s To 70 … X 7 = 8 X 7 = 14 ÷ 7 = 28 ÷ 7 = 63 ÷ 7 =
Module 6 Lesson 4. Objective Represent equal groups with tape diagrams, and relate to repeated addition.
STEAM Survey. FACT: Alaska was the only U.S. state not to have a recorded tornado between 1961 and Tornadoes are most common east of the Rocky Mountains.
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.
Multiplication Using Arrays. How many paper clips are here? I could count them, but there is an easier way!
Module 3 Lesson 17 Identify patterns in multiplication and division facts using the multiplication table.
Write a fraction for a whole. 1. How to count parts of a group.
Grade Three: Fractions Unit 7 Finding Fair Shares.
MATERIALS NEEDED FOR THIS LESSON Teacher Student Click
Copyright © Wright Group/McGraw-Hill
subtract within 1000 using strategies based on place value
Work with your talk partner. Now let’s check your answers
My Penguin Math Book By:
Adding and Subtracting Fractions
Equivalent Fractions: Creating Common Denominators
Fractions.
Fractions and Decimals
Multiplying Fractions
Presentation transcript:

Module 6 Lesson 1 Generate & Organize Data

Group Counting 0 12 Here is the start of a number line. What number is halfway between 0 and 12? 6 24 What number is halfway between 12 and 24? What number is halfway between 24 and 36? What number is halfway between 36 and 48? What number is halfway between 48 and 60? 54 Now let’s count by 6s to 60!

Group Counting Now let’s count by 7s to 70! Fill in the missing numbers as we go

Group Counting Now let’s count by 8s to 80! Fill in the missing numbers as we go

Group Counting Now let’s count by 9s to 90! Fill in the missing numbers as we go

Division with Tape Diagrams 6 6 What is the value of the whole? 2 How many equal parts is 6 divided into? What is a division equation that will tell us the value for each part? 6 ÷ 2 = 3 3 3

Division with Tape Diagrams 8 8 What is the value of the whole? 4 How many equal parts is 8 divided into? What is a division equation that will tell us the value for each part? 8 ÷ 4 =

Division with Tape Diagrams 10 What is the value of the whole? 5 How many equal parts is 10 divided into? What is a division equation that will tell us the value for each part? 10 ÷ 5 =

Division with Tape Diagrams 9 9 What is the value of the whole? 3 How many equal parts is 9 divided into? What is a division equation that will tell us the value for each part? 9 ÷ 3 =

Problem of the Day Damien folds a paper strip into 6 equal parts. He shades 5 parts orange and leaves one part white. He then cuts off two shaded parts. What fraction is unshaded? Explain your thinking.  1/6 of the paper strip is unshaded. After 2/6 are cut, 3/6 remain shaded, and 1/6 is still unshaded.

Concept Development Today we are going to learn about and collect DATA. DATA is information in the form of facts and numbers that we gather for reference or analysis. We are going to gather and organize some DATA from our class. Our first DATA is a survey about our favorite colors.

Concept Development Our first DATA is a survey about our favorite colors. We will ask each person’s favorite color from the following list: GreenYellowRed Blue Orange Talk to your partner … How can we keep track of our data in an organized way? We can write each person’s name and color code it with that person’s favorite color. We can make a chart of the favorite colors.

Concept Development GreenYellowRed Blue Orange One efficient way to keep track of the data is to record it on a tally chart. We make one tally mark for each student that we count. Count with me as I make tally marks. I 1 student I 2 students I 3 students I 4 students 5 students This is how 5 is represented with tally marks. How might each fifth tally mark with a slash help you count your data easily and quickly? Talk to your partner. It is bundling tally marks by 5. We can “bundle” 2 fives as 10. If there are more “bundles” we can count by 5s or multiply the number of bundles by 5.

Concept Development GreenYellowRed Blue Orange Let’s pass out a problem set to everyone, so that we can record our data as we collect it. Now we will go around the room (as directed by the teacher), and each person will state his or her favorite color on this list. As each person says their favorite, use the chart in #1 of the Problem Set to record the data. For each student’s answer, make a tally mark in the box next to their favorite color. Don’t forget to record YOUR favorite when it’s your turn!

Concept Development Using our tally marks, help me fill in the following chart. This chart answers the questions in #2 of your problem set. Green YellowRed Blue Orange How many students chose orange as their favorite color?How many students chose blue as their favorite color?How many students chose red as their favorite color?How many students chose yellow as their favorite color? How many students chose green as their favorite color?

Concept Development Using our tally marks, help me fill in the following chart. This chart answers the questions in #2 of your problem set. Green YellowRed Blue Orange Which color did students choose the most? How many students chose it?

Concept Development Using our tally marks, help me fill in the following chart. This chart answers the questions in #2 of your problem set. Green YellowRed Blue Orange Which color did students choose the least? How many students chose it?

Concept Development Using our tally marks, help me fill in the following chart. This chart answers the questions in #2 of your problem set. Green YellowRed Blue Orange What is the difference between the number of students in (c) -- Most and (d) – Least? Write a number sentence to show your thinking.

Concept Development Using our tally marks, help me fill in the following chart. This chart answers the questions in #2 of your problem set. Green YellowRed Blue Orange Use mental math to find the total number of students we surveyed. How did we get that total? We added the tally marks in each box to get a total of students surveyed. Write an equation that shows your mental math in #2 (f) on the Problem Set.

Concept Development Green YellowRed Blue Orange Using pictures or a picture graph, let’s graph the data we collected. Read the directions for Problem 3 on your Problem Set. Find the KEY for each graph, which tells you the value of a unit on that graph. What is different about the keys on each of these two picture graphs? The top graph uses one heart  to show one student. The bottom graph uses one heart  to show two students. How would you represent 4 students in the top graph?  How would you represent 4 students in the bottom graph? 

Concept Development Keep working to figure out how we will fill in our chart! Green YellowRed Blue Orange If each heart represents two students, like in the bottom graph, what is the value of this picture? 6 students! What is a multiplication sentence that shows our thinking? 3 x 2 = 6  Now turn and discuss with your partner: How can we represent an odd number like 5 on our chart? We could draw three hearts and cross out part of one. We could draw half of a heart What would the value of half a heart be? 1 student!

Concept Development Now let’s use our knowledge to fill out the charts in problem 3a! Green YellowRed Blue Orange

Concept Development And in problem 3b! Green YellowRed Blue Orange

Concept Development Now let’s look at the chart in Problem 3b and answer the questions in Problem 4. a.What does each  represent? 2 students! b.Draw a picture and write a number sentence to show how to represent 3 students in the picture graph.  = 3 c.How many does  represent? Write a number sentence to show how you know = 14 7 x 2 = 14 d.How many more  did you draw for the color that students chose the most than for the color students chose the least? Write a number sentence that shows the difference.

Awesome Job! Give yourself a pat on the back!