# Interactive Notebook. CCSS Aligned

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1 Interactive Notebook CCSS Aligned By: Jaime Pink

2 Table of Contents 1. Cover 2. Table of Contents 3. Suggested Usage 4. Student Notebook Covers (color & BW) 5. Notebook Tabs 6. Strand Dividers 7. Operations and Algebraic Thinking (OA) -example pictures of each student page -Understanding Multiplication with pictures -Quotients -Problem Solving Using Multiplication -Problem Solving with Missing Factors -Multiplying Using Three or More Numbers -Problem Solving Using Division -Problem Solving: Dividing Three Digit Numbers -Multiplication with an Unknown Number -Division with an Unknown Number -Properties of Multiplication -Fact Families with Multiplication and Division -Understanding Division -Multiplication Chart -Division Charts -Multi-Step Word Problems -Using Variable Equations to Solve Word Problems -Rounding -Estimation to Solve Word Problems -Addition Patterns -Subtraction Patterns -Multiplication Patterns -Division Patterns 8. Numbers and Operations in Base 10 (NBT) -example pictures of each student page -Place Value with Rounding -Adding and Subtracting within Adding and Subtracting within 1000 Problem Solving -Multiplying One-Digit Numbers by Multiples of 10

3 Table of Contents Continued 9. Geometry (G) -example pictures of each student page -Solid Figures -Plane Shapes -Quadrilaterals -Equal Parts -Fractions 10. Measurement and Data (MD) -example pictures of each student page -Telling Time -Metric Measurement and Word Problems -Elapse Time -Elapse Time Word Problems -Time Lines -Bar Graphs -Pictographs -Measuring and Line Plots -Area and Square Units -Area of a rectangle -Area of a rectangle Word Problem -Perimeter -Area v. Perimeter Word Problem 11. Number and Operations-Fractions (NF) -Identifying Fractions -Identifying Fractions Word Problem -Fractions on a Number Line -Equivalent Fractions -Reducing Fractions -Ordering Fractions -Whole Numbers and Fractions -Mixed Numbers -Comparing Fractions 12. Thank you and Terms of Use

4 3 rd Grade Math Notebook Interactive notebooks serve many purposes in the classroom. They provide evidence of learning and act as an anchor for the standards that have been taught throughout the year. They can also be used as a reference to review skills and study needed concepts. This notebook covers all the 3 rd grade MATH standards (including: Operations & Algebraic Thinking, Numbers and Operations in Base 10, Geometry, Measurement and Data, Number and Operations-Fractions) This product includes the following: - A cover for the notebook - Dividers AND tabs for each math strand - I can statements for each standard for students to put in their notebook - Pictures, directions and information to create each page. - Sample pictures (Please note: Some of the sample pictures are from the 2 nd grade interactive notebook. However, the pictures are included because the same page is included in this packet, just with a different standard number and/or strand). Student materials needed: -Composition or spiral notebook -Crayons, markers and/or colored pencils -Glue -Copies of student pages for each standard I hope you find this product to be a valuable learning tool in your classroom for years to come. Enjoy!

5 3 rd Grade Math Notebook The standards for this notebook have been placed in order for the sake of simplicity. However, organizing your interactive notebook is a very personal thing. Everyone has different ways of doing it. Below are a few suggestions you may want to consider. 1. Place the dividers and tabs for each domain in the notebook but leave several pages in between each one for the interactive pages to be created at a later time. OR 2. Don t use the dividers and tabs, at all, and just use the I can statements and standards numbers as a point of reference. 3. These activities can be used to introduce or reinforce the standards you are teaching. Each class differs in ability and strengths. Use it in the best way for your students. I like to introduce a topic and then use these activities to reinforce and review what has been taught. The pages can be completed as a whole group, small group or independently. I like to start the year completing the books as a whole group, so the students know the expectations. As the year progresses, they become more independent with completion of the activities. 4. Each page has a title and I can statement that should be glued to the top of the page. There is also a definition of each term to glue to the bottom of each page.

6 These are the dividers and tabs that are included for each math strand. Copy the tabs on different colored paper. First, glue the tabs. Then glue the divider page on top of the tab for reinforcement. This is the cover included for your students to use. It comes in color and black and white. This packet contains a page that says, 3 rd Grade.

7 s 3 rd Grade MATH Interactive Notebook

8 s 3 rd Grade MATH Interactive Notebook

9 Operations & Algebraic Thinking Operations & Algebraic Thinking Operations & Algebraic Thinking Operations & Algebraic Thinking Operations & Algebraic Thinking Operations & Algebraic Thinking

10 Numbers and Operations in Base 10 Numbers and Operations in Base 10 Numbers and Operations in Base 10 Numbers and Operations in Base 10 Numbers and Operations in Base 10 Numbers and Operations in Base 10

11 Geometry Geometry Geometry Geometry Geometry Geometry

12 Measurement & Data Measurement & Data Measurement & Data Measurement & Data Measurement & Data Measurement & Data

13 Number & Operations- Fractions Number & Operations- Fractions Number & Operations- Fractions Number & Operations- Fractions Number & Operations- Fractions Number & Operations- Fractions

14 Operations & Algebraic Thinking (OA)

15 Operations & Algebraic Thinking (OA)

16 Numbers and Operations in Base 10 (NBT)

17 Numbers and Operations in Base 10 (NBT)

18 Geometry (G)

19 Geometry (G)

20 Measurement and Data (MD)

21 Measurement and Data (MD)

22 Numbers and Operations: Fractions (NF)

23 Numbers and Operations: Fractions (NF)

24 A Note to the Teacher Thank you for your purchase of the 3 rd grade Math Interactive Notebook activities. The sample pictures included in this packet demonstrate ONE way the pages could be used with your students. There are many strategies that you may use in your class, that may not be shown in the example pictures. The pictures are included to give you a clear visual of the intent of each page. You are the teacher and know your students best. Please use this packet to best meet their needs.

25 Example pictures of Operations & Algebraic Thinking pages

26 Example pictures of Operations & Algebraic Thinking pages

27 Example pictures of Operations & Algebraic Thinking pages

28 Example pictures of Operations & Algebraic Thinking pages

29 Example pictures of Operations & Algebraic Thinking pages

30 Example pictures of Operations & Algebraic Thinking pages

31 Example pictures of Operations & Algebraic Thinking pages

32 Example pictures of Operations & Algebraic Thinking pages

33 Understanding Multiplication with a picture I can interpret products of whole numbers with pictures and numbers. 3.OA.1 Directions: Look at the pictures below. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Write the matching multiplication sentence under each set of frames. The product is the answer when two or more numbers are multiplied together. Example: 8x4=32

34 Understanding Multiplication with a picture I can interpret products of whole numbers with pictures and numbers. 3.OA.1 Directions: Look at the multiplication sentences below. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Draw a picture under each frame to match each multiplication sentence. Find the product. 8x5= 3x7= 4x6= 9x2= The product is the answer when two or more numbers are multiplied together. Example: 8x4=32

35 3.OA.2 Quotients I can find quotients of whole numbers by dividing shares equally. Directions: Practice writing division sentences on each bunch of cherries. Cut and glue the cherry bunches on your paper A quotient is the answer after you divide one number by another number Example: 56 8=7

36 3.OA.3 Problem Solving Using Multiplication Max has 9 boxes of pencils. Each box has 6 pencils in it. How many pencils does Max have in all? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

37 3.OA.3 Problem Solving Using Multiplication Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work Max has 9 boxes of pencils. Each box has 6 pencils in it. How many pencils does Max have in all?

38 3.OA.3 Problem Solving with Missing Factors The teacher put 5 books in a basket for her students. If she has 40 books, how many baskets will she need? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

39 3.OA.3 Problem Solving with Missing Factors Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work The teacher put 5 books in a basket for her students. If she has 40 books, how many baskets will she need?

40 3.OA.3 Multiplying using 3 or more numbers A crayon company puts 6 crayons in a box. The boxes are arranged 3 across and 4 deep in a shipping crate. How many crayons are in the shipping crate? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

41 3.OA.3 Multiplying using 3 or more numbers Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. A crayon company puts 6 crayons in a box. The boxes are arranged 3 across and 4 deep in a shipping crate. How many crayons are in the shipping crate?

42 3.OA.3 Problem Solving Using Division David found 35 leaves for his school art project. He puts them in piles of 5 leaves. How many piles does he have? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

43 3.OA.3 Problem Solving using Division Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. David found 35 leaves for his school art project. He puts them in piles of 5 leaves. How many piles does he have?

44 3.OA.3 Problem Solving: Divide Three Digit Numbers The farmer collected 330 apples. He put them into 5 baskets. How many apples are in each basket? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

45 3.OA.3 Problem Solving: Divide Three Digit Numbers Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. The farmer collected 330 apples. He put them into 5 baskets. How many apples are in each basket?

46 Multiplication with an unknown 3.OA.4 number I can solve multiplication and division equations with an unknown number. Directions: Look at the multiplication sentence on each pocket. Cut on the solid lines and glue the top of the pocket flap only. Write the missing number on top of the pocket. Show how you solved the problem under the flap. 8 x = 48 20= x 4 7 x = 21 18= x 2 Multiplication is a form of repeated addition. You can multiply numbers in any order and the product will be the same. 5xb=15 bx5=15

47 3.OA.4 Division with an unknown number I can solve multiplication and division equations with an unknown number. Directions: Look at each division sentence. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Solve the problem. Show how you solved the problem under each flap. 25 =5 18 =6 8= = 72 = 8 8= 6 When you divide, you split things into equal groups or shares.

48 Properties of Multiplication 3.OA.5 I can use properties of operation to quickly solve multiplication and division problems. Directions: Look at the multiplication sentences on each s more. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Solve each problem. Write the name of the multiplication strategy you used to solve the problem under the flap. 3x4= 8x(5+2)= 9x6= 3x(5x2)= Commutative property: you can multiply in any order 2x3=6 3x2=6 Associative property: it doesn t matter how you group numbers to multiply (2x4)x3 = 2x(4x3) Distributive property: you get the same answer when you multiply a number by a group of numbers added together, just as you do if you multiplied them separately 3x(2+4) = 3x2 + 3x4

49 Properties of Multiplication 3.OA.5 I can use properties of operation to quickly solve multiplication and division problems. Directions: Look at the multiplication sentences on each cracker. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Solve each problem under the flap using the Property of Multiplication on each marshmallow. 6x8= Commutative Property (4x7)x10= Associative Property 6x5x4= Associative Property 24x2+8x2= Distributive Property Commutative property: you can multiply in any order 2x3=6 3x2=6 Associative property: it doesn t matter how you group numbers to multiply (2x4)x3 = 2x(4x3) Distributive property: you get the same answer when you multiply a number by a group of numbers added together, just as you do if you multiplied them separately 3x(2+4) = 3x2 + 3x4

50 3.OA.5 Fact Families with X and I can use properties of operation to quickly solve multiplication and division problems. Directions: Cut out and glue the fact family houses on your paper. Write the 3 numbers for your fact family on the roof. Write the 4 fact family number sentences in the box below the roof Properties of operation are strategies to help solve multiplication and division problems. Multiplication and division are related. 35 7=5 7x5=35

51 Understanding Division 3.OA.6 I can use properties of operation to quickly solve multiplication and division problems. Directions: Write a division fact on each rectangle. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Write the related multiplication sentence under the flap. Solve each problem. 32 8= Properties of operation are strategies to help solve multiplication and division problems. Multiplication and division are related. 35 7=5 7x5=35

52 Multiplication Chart 3.OA.7 I can use mental strategies to quickly multiply and divide within 100. Directions: Look at the multiplication chart below. Fill in the missing numbers. Cut on the dotted lines and glue your chart onto your paper

53 3.OA.7 Division Charts I can use mental strategies to quickly multiply and divide within 100. Directions: Look at the division charts below. Fill in the missing numbers. Cut and glue your charts onto your paper. Division by 1 1 = 1 = 1 = 1 = 1 = 1 = 1 = 1 = 1 = Division by 2 2 = 2 = 2 = 2 = 2 = 2 = 2 = 2 = 2 = Division by 3 3 = 3 = 3 = 3 = 3 = 3 = 3 = 3 = 3 = Division by 4 4 = 4 = 4 = 4 = 4 = Division by 5 5 = 5 = 5 = 5 = 5 = 4 = 4 = 4 = 4 = 5 = 5 = 5 = 5 =

54 3.OA.7 Division Charts I can use mental strategies to quickly multiply and divide within 100. Directions: Look at the division charts below. Fill in the missing numbers. Cut and glue your charts onto your paper. Division by 6 6 = 6 = 6 = 6 = 6 = 6 = 6 = 6 = 6 = Division by 7 7 = 7 = 7 = 7 = 7 = 7 = 7 = 7 = 7 = Division by 8 8 = 8 = 8 = 8 = 8 = 8 = 8 = 8 = 8 = Division by 9 9 = 9 = 9 = 9 = 9 = Division by = 10 = 10 = 10 = 10 = 9 = 9 = 9 = 9 = 10 = 10 = 10 = 10 =

55 3.OA.8 Multi-step Word Problems In Josh s desk there are 4 pink crayons. There are 10 more blue crayons than pink crayons, there are 6 more green crayons than blue crayons. How many total crayons are in Josh s desk? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

56 3.OA.8 Multi-step Word Problems Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. In Josh s desk there are 4 pink crayons. There are 10 more blue crayons than pink crayons, there are 6 more green crayons than blue crayons. How many total crayons are in Josh s desk?

57 3.OA.8 Multi-step Word Problems Taylor saved \$17 in September. He saved \$25 in October and \$12 in November. Then, he spent \$37 on a new backpack. How much money does Taylor have left? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

58 3.OA.8 Using Variable Equations to solve Word Problems Jane bought a pizza. She ate 67 of the pepperoni pieces. Now there are only 8 left. Write an equation to show how many pepperoni pieces were on the pizza originally. What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

59 3.OA.8 Rounding I can solve two-step word problems using an unknown quantity and estimation strategies. Directions: Cut out the butterfly. Glue the center of the body only. Read the number on each wing. Round each number. Write your answer under each wing. Round to the nearest hundred Round to the nearest hundred Round to the nearest ten Round down if the digit is less than 5. Round up if the digit is 5 or more.

60 3.OA.8 Estimation There were 846 gumballs in the machine. Cameron bought 92.How many gumballs were left in the machine? Estimate your answer. What is the problem asking? Draw a picture Write a number sentence using estimation: Answer How did you solve the problem?

61 3.OA.8 Estimation Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. There were 846 gumballs in the machine. Cameron bought 92.How many gumballs were left in the machine? Estimate your answer.

62 3.OA.9 Addition Patterns I can identify number patterns and explain them using properties of operation. Directions: Look at the addition tables below. Fill in the missing numbers. Cut and glue the rectangles by folding on the top line and gluing the tab on your paper. Under each tab, explain the pattern you see and how you solved it. Rule: add Rule: add Rule: add Rule: add Rule: add

63 Subtraction Patterns 3.OA.9 I can identify number patterns and explain them using properties of operation. Directions: Look at the subtraction tables below. Fill in the missing numbers. Cut and glue the rectangles by folding on the top line and gluing the tab on your paper. Under each tab, explain the pattern you see and how you solved it. Rule: subtract Rule: subtract Rule: subtract Rule: subtract Rule: subtract

64 Multiplication Patterns 3.OA.9 I can identify number patterns and explain them using properties of operation. Directions: Look at the multiplication tables below. Fill in the missing numbers. Cut and glue the rectangles by folding on the top line and gluing the tab on your paper. Under each tab, explain the pattern you see and how you solved it. Rule: multiply by Rule: multiply by Rule: multiply by Rule: multiply by Rule: multiply by

65 3.OA.9 Division Patterns I can identify number patterns and explain them using properties of operation. Directions: Look at the division tables below. Fill in the missing numbers. Cut and glue the rectangles by folding on the top line and gluing the tab on your paper. Under each tab, explain the pattern you see and how you solved it. Rule: divide by Rule: divide by Rule: divide by Rule: divide by Rule: divide by

66 Example pictures of Numbers and Operations in Base 10 pages

67 Example pictures of Numbers and Operations in Base 10 pages

68 Example pictures of Numbers and Operations in Base 10 pages

69 3.NBT.1 Rounding to the Nearest 10 I can round numbers to the nearest 10 or 100. Directions: Cut out the flower. Glue the center of the flower only. Look at the number on each flower petal. Round each number to the nearest 10 and write your answer under each petal Rounding to the nearest ten Round up= if a number has 5 or greater in the ones column, round up to the next even ten. Ex: 75=80 Round down= if a number has 1-4 in the ones column, round down to the next lower number that ends in a 0. ex: 74=70

70 3.NBT.1 Rounding to the Nearest 100 I can round numbers to the nearest 10 or 100. Directions: Cut out the flower. Glue the center of the flower only. Look at the number on each flower petal. Round each number to the nearest 100 and write your answer under each petal Rounding to the nearest hundred Round up= if a number has 5 or greater in the tens column, round up to the next hundred. Ex: 762=800 Round down= if a number has 1-4 in the tens column, round down to the next lower hundred that ends in a 0. ex: 743=700

71 3.NBT.2 Adding within 1000 I can add and subtract within 1000 by using place value strategies and relationships between addition and subtraction. Directions: Look at the addition problems below. Cut on the dotted lines and glue the flap only. Solve each problem. After you solve the problem, draw a picture or write number sentences using place value strategies and relationships between addition and subtraction

72 3.NBT.2 Problem Solving: Adding within 1000 Adam s school bought 321 pencils. Then the school bought 211 more. How many pencils did they buy in all? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

73 3.NBT.2 Problem Solving: Adding within 1000 Directions: Cut out the prompt below and glue it into your notebook. Use the pictures below to solve the problem and show your work. 100 pencils 100 pencils 100 pencils 100 pencils 100 pencils 100 pencils 100 pencils 10 pencils 10 pencils 10 pencils 10 pencils 10 pencils Adam s school bought 321 pencils. Then the school bought 211 more. How many pencils did they buy in all?

74 3.NBT.2 Subtracting within 1000 I can add and subtract within 1000 by using place value strategies and relationships between addition and subtraction. Directions: Look at the subtraction problems below. Cut on the dotted lines and glue the flap only. Solve each problem. After you solve the problem, draw a picture or write number sentences using place value strategies and relationships between addition and subtraction

75 3.NBT.2 Problem Solving: Subtracting within 1000 Molly saw 423 ladybugs in her garden. 314 ladybugs flew away. How many ladybugs were left in the garden? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

77 Multiplying by Multiples of 10 3.NBT.3 I can multiply one-digit whole numbers by multiples of 10 Directions: Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Write a multiplication sentence on each rectangle. One multiple must be between 1-9. The other multiple must be a multiple of 10. Write your answer under the flap. 50 x 6= 8 x 30= A multiple is the result of multiplying a number by an integer (not a fraction). Ex. 24 is a multiple of 3, because 3x8=24

78 Example pictures of Geometry

79 Example pictures of Geometry

80 3.G.1 Plane shapes I can recognize, draw and identify shapes and understand they may share attributes. Directions: Cut out each rectangle. Fold on the line and glue the tab on your paper. Draw the shape on top. Underneath the flap describe the shape. For example you can write how many sides and corners each shape has. pentagon circle triangle hexagon rectangle rhombus square A plane shape is a flat shape. Examples: triangles, pentagons, hexagons and quadrilaterals.

81 3.G.1 Solid Figures I can recognize, draw and identify shapes and understand they may share attributes. Directions: Cut out each rectangle. Fold on the line and glue the tab on your paper. Draw the shape on top. Underneath the flap write how many faces, vertices & edges each shape has. sphere pyramid cylinder cone cube rectangular prism A solid figure has length, width and height. Examples: cube, cylinder, cone, rectangular prism.

82 3.G.1 Quadrilaterals I can recognize, draw and identify shapes and understand they may share attributes. Directions: Look at each shape below. Cut on the dotted lines and glue the flap only. Write the vocabulary word(s) that describe each shape under the flap to explain your answer. Possible answers could include: rhombus, square, rectangle, parallelogram, trapezoid, not a quadrilateral etc. Quadrilateral: a flat shape with four straight sides

83 3.G.2 Equal Parts I can divide shapes into equal shares and describe the shares using fraction words. Directions: Cut out each shape and glue it onto your paper. Divide each shape into equal parts. An equal part means an object has parts that are all the same size.

84 3.G.2 Fractions I can divide shapes into equal shares and describe the shares using fraction words. Directions: Cut out each shape and glue it onto your paper. Shade each shape to show a fraction. Write the shaded fraction next to each shape in numbers AND in words. Numerator: the top number in a fraction. It shows how many parts you have. Denominator: the bottom number in a fraction. It shows how many equal parts the shape is divided into.

85 Example pictures of Measurement and Data

86 Example pictures of Measurement and Data

87 Example pictures of Measurement and Data

88 Example pictures of Measurement and Data

89 Example pictures of Measurement and Data

90 3.MD.1 Telling Time I can tell and write time to the nearest minute and measure time intervals to the nearest minute. Directions: Cut out and glue each clock. Write the digital time next to each clock. Digital clock 9 00 Analog clock

91 3.MD.1 Elapsed Time The baseball game started at 7:05. The game ended at 9:47. How long was the baseball game? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

92 3.MD.1 Elapsed Time The school concert started at 5:45. It ended 1 hour and 50 minutes later. What time was it when the school concert ended? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

93 3.MD.1 Time Lines I can tell and write time to the nearest minute and measure time intervals to the nearest minute. Cut out and glue the time line on your paper. Use the time line to answer the questions. Wakes up Computer class Eats lunch Pam s Time Line Goes to soccer practice Finishes homework Goes to bed 6 AM 8 AM 10 AM 12 PM 2 PM 4 PM 6 PM 8 PM 10 PM 1. What happens between 4 PM and 8 PM? _ 2. Did Pam finish her homework before or after soccer practice? 3. What happens right before 12 PM? 4. What does Pam do before she eats lunch? 5. What happens between 8 AM and 10 AM? 6. Which happened first, computer class or eating lunch? A time line is a diagram that shows when things happen by position on a line.

94 Measuring with Metric Units 3.MD.2 I can measure and estimate liquids and solids using standard measurements and solve word problems with the units of measurements. Directions: Look at each picture below. Cut on the dotted lines and glue the flap only. Write the unit of measurement you would use under each flap and explain your answer. Grams (g)- metric unit of mass (weight) 1000g=1kg Meter (m)- metric unit of length Liters (l)- metric unit of volume usually used to measure liquid

95 3.MD.2 Metric Measurement Dylan and his sister Mandy get weighed at the doctor s office. Dylan weighs 31 kilograms and Mandy weighs 44 kilograms. What is their total weight? How much heavier is Mandy than Dylan? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

96 3.MD.3 Bar Graphs I can draw a picture graph and bar graph and solve different problems using the data in the graphs. Directions: Cut out and glue the frequency table on your paper. Use the information to complete the bar graph. Then, glue the bar graph in your notebook. Use the bar graph to answer the questions on the following page A bar graph uses bars to show data in an organized way.

97 3.MD.3 Bar Graphs I can draw a picture graph and bar graph and solve different problems using the data in the graphs. 1. How many children use pencils? 2. How many children use scissors? 3. Which school supply is used the least? 4. Which school supply is used the most? 5. How many more children use books than crayons? Show your work. 6. How many more children use scissors than crayons? Show your work. ** Use this page with the school supply bar graph**

98 Pictograph Problem Solving 3.MD.3 I can draw a picture graph and bar graph and solve different problems using the data in the graphs. Directions: Cut out and glue the pictograph on your paper. Write how many children chose each toy. Use the graph to answer the questions. Then, glue the bar graph in your notebook. Our Favorite Beach Toys shovel pail ball How many children like to play with shovels? 2. How many children like balls the best? 3. Which beach toy is the least favorite? 4. Which beach toy is the most favorite? 5. How many more children like shovels than pails? Show your work. 6. How many more children like balls than pails? Show your work. 7. How much does each symbol represent in the graph?

99 Measuring and Line Plots 3.MD.4 I can make a line plot to show the different lengths of objects I have measured. Directions: Use the table to complete the line plot. Then, use the line plot to answer the questions. Cut on the dotted lines and glue the page in your notebook. Noodle Length in Inches #1 6 ½ #2 3 #3 7 ½ #4 5 ½ # Which noodle is the longest? 2. Is noodle 3 longer than noodle 4? 3. How can you tell? 4. How much longer is noodle 1 than noodle 4? A line plot is a way to organize data on a number line. x x x x xx x x x

100 3.MD.5 3.MD.6 Area & Square Units I can recognize and understand the area of plane shapes Directions: Look at each shape below. Cut on the dotted lines and glue the flap only. Write the area under each flap and explain how you know. Area= the size of a shapes surface Area= 4 square units

101 3.MD.7 Area of a Rectangle I can find the area of a rectangle and explain how I solved the problem. Directions: Look at the shapes. Cut on the dotted lines and glue the flap only. Solve each problem. Write the area under each flap and show your work. 3 cm 9 m 5 cm 4 m 2 in 8 in 6 cm 10 cm Area= the size of a shapes surface Area: 1x4=4 square units

102 3.MD.7 Area of Rectangles The third grade class garden is 6 feet long and 3 feet wide. What is the garden s area? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

103 3.MD.7 Area of Rectangles A painting at the museum is 12 feet wide and 5 feet tall. What is the painting s area? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

104 3.MD.7 Area of a Rectangle I can find the area of a rectangle and explain how I solved the problem. Directions: Look at the shapes. Cut on the dotted lines and glue the flap only. Solve each problem. Write the area under each flap and show your work. 9 m 4 in 3 m 3 m 2 m 5 m 6 in 2 in 8 in 6 m 4 in 12 in 8 cm 4 cm 3 cm 5 cm 4 cm 7 cm 10 cm 6 cm 4 cm 4 cm 3 cm 8 cm Area= the size of a shapes surface Area: 1x4=4 square units

105 3.MD.8 Perimeter I can find the perimeter of a rectangle and explain how I solved the problem. Directions: Look at the shapes. Cut on the dotted lines and glue the flap only. Solve each problem. Write the perimeter under each flap and show your work. 9 m 4 in 3 m 3 m 2 m 5 m 6 in 2 in 8 in 6 m 4 in 12 in 7 mm 7 mm 15 cm 21 cm 7 mm 7 mm 17 cm 7 mm Perimeter= the distance around a two dimensional shape 8 cm 3 cm 7 cm Perimeter: 8+3+7= 18 cm

106 Perimeter with Unknown side 3.MD.8 I can find the perimeter of a rectangle and explain how I solved the problem. Directions: Look at the shapes. Cut on the dotted lines and glue the flap only. Solve each problem. Write the unknown side value under each flap and show your work. 18 m 6 in Perimeter= 62 in 5 m 8 m g 10 m 9 m b 5 in 14 in 6 in Perimeter= 54 m 20 in 12 cm Perimeter= 49 cm 25 cm Perimeter= 90 mm 3 mm 16 mm 21 mm z x 16 mm 3 mm 21 mm 3 cm Perimeter= the distance around a two dimensional shape 8 cm The perimeter is 18 cm. X= 18-(8+3) x

107 3.MD.8 Area vs. Perimeter The rectangles have the same perimeter. If the area of the shaded rectangle is 9 cm², what are its dimensions? What is the problem asking? Draw a picture 7 cm Write a number sentence 3 cm Answer How did you solve the problem?

108 Example pictures of Number & Operations- Fractions

109 Example pictures of Number & Operations- Fractions

110 Example pictures of Number & Operations- Fractions

111 3.NF.1 Identifying Fractions I can understand, identify, and write fractions. Directions: Cut out and glue each rectangle. Write the shaded fraction next to each shape. Numerator: the top number in a fraction. It shows how many parts you have. Denominator: the bottom number in a fraction. It shows how many equal parts the shape is divided into.

112 3.NF.1 Identifying Fractions Susie s mom baked 12 cookies. Susie ate 3 for a snack. What fraction of the cookies did she eat? What is the problem asking? Draw a picture Write a number sentence Answer How did you solve the problem?

113 Fractions on a Number Line 3.NF.2 I can understand and place fractions on a number line. Directions: Look at the number lines. Cut on the dotted lines and glue the flap only. Identify each fraction. Write the fraction under each flap and explain your answer ¼ 1 Number lines can be used to show parts of a whole.

114 3.NF.3 Equivalent Fractions I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each set of fractions below. Cut on the dotted lines and glue the flap only. Identify the missing number that makes the fractions equivalent. Draw a picture and explain your answer under each flap = 2 4 = 10 1 = = = = 5 10 Equivalent fractions: have the same value even though they may look different

115 3.NF.3 Reducing Fractions I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each set of fractions below. Cut on the dotted lines and glue the flap only. Reduce the fraction into lowest terms. Draw a picture and explain your answer under each flap. 4 6 = 6 2 = 10 8 = 6 9 = 6 8 = 2 7 = Reducing fractions: means to show the fraction in the smallest terms possible

116 3.NF.3 Ordering Fractions I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each set of fractions below. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Write the fractions in order from least to greatest under each tab. Use the > and < symbols when writing your answers

117 3.NF.3 Whole Numbers & Fractions I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each set of fractions below. Cut on the dotted lines and glue the flap only. Complete the fraction to show the whole. Draw a picture and explain your answer under each flap. 4 = = 2 = = 8 = 12 = Fractions can represent whole numbers. 3 = 1 3

118 3.NF.3 Mixed Numbers I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each picture below. Cut on the dotted lines and glue the flap only. Write the mixed number under each flap. A mixed fraction is a whole number and a fraction combined into one mixed number. Example: 1 1 2

119 3.NF.3 Comparing Fractions I can explain equivalent fractions, compare fractions and use reasoning to explain my answers. Directions: Look at each set of fractions below. Cut and glue the rectangles by folding on the line and gluing the tab on your paper. Use the >, <, = symbols to make the number sentence true. Under each flap, draw a number line to show the fractions and prove your answer

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