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2 5-6 3.OA.9 Identify arithmetic patterns (including patterns in the addition table or multiplication table), and explain them using properties of operations. For example, observe that 4 times a number is always even, and explain why 4 times a number can be decomposed into two equal addends. Rule: Subtract 5 In Out OA.8 Solve two-step word problems using the four operations. Represent these problems using equations with a letter standing for the unknown quantity. Assess the reasonableness of answers using mental computation and estimation strategies including rounding. Find the unknown quantity in the equation below. M + 7 = 20 A. 13 B. 12 C. 11 D MD.1 Tell and write time to the nearest minute, and measure time intervals in minutes. Solve word problems involving addition and subtraction of time intervals in minutes, e.g., by representing the problem on a number line diagram. Jessica puts cookies in the oven at 7:00 A.M. They need to cook for 18 minutes. What time should Jessica take the cookies out of the oven?

3 SECOND NINE WEEKS OA.7 Fluently multiply and divide within 100, using strategies such as the relationship between multiplication and division (e.g., knowing that 8 5 = 40, one knows 40 5 = 8) or properties of operations. By the end of grade 3, know from memory all products of two one-digit numbers., etc. Which replacement set has the solution to the equation? 7 8= A. {55,56,57} B. {49,50,51} C.{64,65,66} D.{72,73,74} 3.OA.1 Interpret products of whole numbers, e.g., interpret 5 7 as the total number of objects in 5 groups of 7 objects each. For example, describe a context in which a total number of objects can be expressed as 5 7., etc. 3.OA.3 Use multiplication and division within 100 to solve word problems in situations involving equal groups, arrays, and measurement quantities, e.g., by using drawings and equations with a symbol for the unknown number to represent the problem., etc. Dan gathered red seedless grapes to share with his friends. He counted 9 grapes for each friend. How many grapes did Dan count out for the 7 friends? A. 56 B. 63 C. 72 D OA.4 Determine the unknown whole number in a multiplication or division equation relating three whole numbers. For example, determine the unknown number that makes the equation true in each of the equations 8? = 48, 5 =? 3, 6 6 =?., etc.

4 3.OA.5. Apply properties of operations as strategies to multiply and divide. Examples: If 6 4 = 24 is known, then 4 6 = 24 is also known. (Commutative property of multiplication.) can be found by 3 5 = 15, then 15 2 = 30, or by 5 2 = 10, then 3 10 = 30. (Associative property of multiplication.) Knowing that 8 5 = 40 and 8 2 = 16, one can find 8 7 as 8 (5 + 2) = (8 5) + (8 2) = = 56. (Distributive property.), etc. Which number goes in the box to make the equation true? 3 0= A. 0 B. 1 C. 2 D OA.6 Understand division as an unknown-factor problem. For example, find 32 8 by finding the number that makes 32 when multiplied by 8., etc. 3.OA.8 Solve two-step word problems using the four operations. Represent these problems using equations with a letter standing for the unknown quantity. Assess the reasonableness of answers using mental computation and estimation strategies including rounding., etc. Barry earns \$2.00 each week by doing chores around his house. Barry saves half of what he earns. After four weeks, how much money has Barry saved? A.\$1.00 B.\$2.00 C.\$4.00 D.\$8.00

5 3.OA.2 Interpret whole-number quotients of whole numbers, e.g., interpret 56 8 as the number of objects in each share when 56 objects are partitioned equally into 8 shares, or as a number of shares when 56 objects are partitioned into equal shares of 8 objects each. For example, describe a context in which a number of shares or a number of groups can be expressed as exit, etc. 3.OA.5. Apply properties of operations as strategies to multiply and divide. Examples: If 6 4 = 24 is known, then 4 6 = 24 is also known. (Commutative property of multiplication.) can be found by 3 5 = 15, then 15 2 = 30, or by 5 2 = 10, then 3 10 = 30. (Associative property of multiplication.) Knowing that 8 5 = 40 and 8 2 = 16, one can find 8 7 as 8 (5 + 2) = (8 5) + (8 2) = = 56. (Distributive property.) exit, etc. After reading the water meter, Cyndi discovered that her family of 4 used 48 gallons of water for their morning showers. If each person took the same length shower, how much water was used for each shower? A. 6 gallons B. 8 gallons C. 12 gallons D. 14 gallons 3.OA.3 Use multiplication and division within 100 to solve word problems in situations involving equal groups, arrays, and measurement quantities, e.g., by using drawings and equations with a symbol for the unknown number to represent the problem. exit, etc. The camp cook needed 2172 ounces of juice each day. Each carton of juice contains 64 ounces. The cook estimated that he needed 30 cartons of juice each day. Which expression proves that his estimate is incorrect? A B C D

6 3.OA.7 Fluently multiply and divide within 100, using strategies such as the relationship between multiplication and division (e.g., knowing that 8 5 = 40, one knows 40 5 = 8) or properties of operations. By the end of grade 3, know from memory all products of two one-digit numbers. exit, etc MD.3 Draw a scaled picture graph and a scaled bar graph to represent a data set with several categories. Solve one- and twostep how many more and how many less problems using information presented in scaled bar graphs. For example, draw a bar graph in which each square in the bar graph might represent 5 pets. exit, etc. Read each statement. Color the car by the code. Use the graph to help you.

7 THIRD NINE WEEKS NF.1 Understand a fraction 1/b as the quantity formed by 1 part when a whole is partitioned into b equal parts; understand a fraction a/b as the quantity formed by a parts of size 1/b. exit In Tang s bag of marbles, ¾ of the marbles are striped. Which picture could be Tang s bag of marbles? A. C. B. D. 3.G.2 Partition shapes into parts with equal areas. Express the area of each part as a unit fraction of the whole. For example, partition a shape into 4 parts with equal area, and describe the area of each part as 1/4 of the area of the shape. Janelle has a figure that is divided into parts. Each part has an area that is one-fifth of its total area. Which figure could not be Janelle s figure? A. C. B. D NF.3 Explain equivalence of fractions in special cases, and compare fractions by reasoning about their size. a. Understand two fractions as equivalent (equal) if they are the same size, or the same point on a number line. b. Recognize and generate simple equivalent fractions, e.g., 1/2 = 2/4, 4/6 = 2/3). Explain why the fractions are equivalent, e.g., by using a visual fraction model. What fraction of the set of circles is shaded? A. 1/3 B. 3/1 C. 2/3 D. 3/2

8 c. Express whole numbers as fractions, and recognize fractions that are equivalent to whole numbers. Examples: Express 3 in the form 3 = 3/1; recognize that 6/1 = 6; locate 4/4 and 1 at the same point of a number line diagram. Compare two fractions with the same numerator or the same denominator by reasoning about their size. Recognize that comparisons are valid only when the two fractions refer to the same whole. Record the results of comparisons with the symbols >, =, or <, and justify the conclusions, e.g., by using a visual fraction model. Bob, Mark, and John shared a pie. Bob took 3/8 of the pie, Mark took 1/8 of the pie, and John took 4/8 of the pie. Which list shows the boys in order from the boy who took the least amount of pie to the boy who took the greatest amount of pie? A. John, Bob, Mark B. Mark, Bob, John C. Mark, John, Bob D. John, Mark, Bob Barbara shaded 3/6 of the circle. Which of these is equal to 3/6? A. 1/6 B. 6/3 C. 1/3 D. 1/ NF.2 Understand a fraction as a number on the number line; represent fractions on a number line diagram. a. Represent a fraction 1/b on a number line diagram by defining the interval from 0 to 1 as the whole and partitioning it into b equal parts. Recognize that each part has size 1/b and that the endpoint of the part based at 0 locates the number 1/b on the number line. b. Represent a fraction a/b on a number line diagram by marking off a lengths 1/b from 0. Recognize that the resulting interval has size a/b and that its endpoint locates the number a/b on the number line.

9 7-8 3.MD.4. Generate measurement data by measuring lengths using rulers marked with halves and fourths of an inch. Show the data by making a line plot, where the horizontal scale is marked off in appropriate units whole numbers, halves, or quarters. Generate measurement data by measuring the objects below to the nearest quarter inch. Put your measurement data in the chart. 9 3.MD.2 Measure and estimate liquid volumes and masses of objects using standard units of grams (g), kilograms (kg), and liters (l). Add, subtract, multiply, or divide to solve one-step word problems involving masses or volumes that are given in the same units, e.g., by using drawings (such as a beaker with a measurement scale) to represent the problem. Constructed Response Joe had a bag of candies of different colors. In the bag, he counted 4 red, 3 yellow, 5 brown, 4 blue, and 6 green candies. Make a bar graph to show his results. Be sure to include a title and labels for each axis.

10 1-2 3.MD.5 Recognize area as an attribute of plane figures, and understand concept of area measurement. a. A square with side length 1 unit, called a unit square, is said to have one square unit of area, and can be used to measure area. b. A plane figure which can be covered without gaps or overlaps by n unit squares is said to have an area of n square units. Unit Squares (Area) FOURTH NINE WEEKS 3.MD.8 Solve real-world and mathematical problems involving perimeters of polygons, including find the perimeter given the side lengths, find an unknown side length, and exhibiting rectangles with the same perimeter and different areas or with the same area and different perimeters. -Perimeter exit Look at the polygon below. What is the perimeter of the polygon? A. 41 in. B. 43 in. C. 44 in. D. 46 in.

11 3-4 3.MD.6 Measure areas by counting unit squares (square cm, square m, square in, square ft, and improvised units.) Counting using unit squares. exit Find the area of this figure. Each square equals 1 unit. 3.MD.7 Relate area to the operations of multiplication and division. a. Find the area of a rectangle with wholenumber side lengths by tiling it, and show that the area is the same as would be found by multiplying the side lengths. b. Multiply side lengths to find areas of rectangles with whole-number side lengths in the context of solving real-world and mathematical problems, and represent whole-number products as rectangular areas in mathematical reasoning. c. Use tiling to show in a concrete case that the area of a rectangle with whole-number side lengths a and b + c is the sum of a x b and a x c. Use area models to represent the distributive property in mathematical reasoning. d. Recognize area as additive. Find areas of rectilinear figures by decomposing them into non-overlapping rectangles and adding the areas of the non-overlapping parts, apply this technique to solve real-world problems. exit To find the area of a rectangle, multiply the length by the width. example: 8 m 4 m area = 4 m x 8 m = 32 square meters Use multiplication and addition to solve area (word problems, real-world) and distributive property.

12 5-6 3.G.1 Understand that shapes in different categories (e.g., rhombuses, rectangles, and others) may share attributes (e.g., having four sides), and that the shared attributes can define a larger category (e.g., quadrilaterals). Recognize rhombuses, rectangles, and squares as examples of quadrilaterals, and draw examples of quadrilaterals that do not belong to any of these subcategories. Polygons (do with perimeter) exit Aidan drew a quadrilateral with four right angles. The lengths of the sides were 2 centimeters (cm), 5 cm, 2 cm, and 5 cm. Which name below best describes the quadrilateral Aidan drew? A. rectangle B. trapezoid C. triangle D. square

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