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3rd Grade Unit 6– Geometry& Area/Perimeter

PREASSESSMENT

* I can identify a square as a quadrilateral.

* I can identify a rectangle as a quadrilateral.

* I can identify a rhombus as a quadrilateral.

  1. Which statement is true about a square?

 Squares have five sides.

 Squares have only 3 angles.

 Squares are open shapes.

 Squares have 4 equal sides.

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  1. Solve the riddle: I am a four sided plane figure with four right angles. I have two long sides that are the same length as each other and two short sides that are the same length as each other. What am I?

 circle

 rectangle

 square

 rhombus

  1. Which shape is a rhombus, but is NOT a square?

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






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* I can compare shapes to show that they share attributes, and that these common attributes can define a larger category of shapes. (Quadrilaterals)

  1. The following shapes belong to which category?

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 rectangles

triangles

 quadrilaterals

 open figures

Page 1 of 5 NAME ______

* I can identify that a square unit is used to measure the area of a plane figure.

  1. Which of these would you measure in square units?

 covering the playground

 putting a frame around a picture

 the distance from Mexico to Canada

 tying a ribbon around your waist

* I can use square units, without gaps or overlaps, to measure the area of a plane figure.

  1. What is the area of the rectangle below?

 20 square units

 10 square units

 24 square units

 12 square units

* I can measure area by counting square centimeters, square meters, square inches and square feet.

  1. What is the area of the rectangle below?

 14 square inches

 46 square inches

 48 square inches

 68 square inches

* I can recognize that addition can be used to find the total area of rectilinear figures.* I can use the distributive property of multiplication to find the area of a rectangle that I have tiled.

  1. The diagram shows Tagen’s bedroom. Each unit square is 1 square meter. What set of equations will show the total area of her bedroom?

(3 x 4) + (6 x 10) = 72 square meters

(3 + 4) x (10 + 5) = 105 square meters

 10 x 3 = 30 square meters

10 x 10 = 100 square meters

* I can find the area of a rectangle using tiles and relate it to multiplication. This means that area can be represented by multiplying unit length x width.

  1. A sports fan has banners from all of his favorite teams. He has ordered a new banner to complete his collection. How much room will he need to have in order for the banner to fit on his wall?

Complete the table to find the area of Banner D.

Banner / Length
(in meters) / Width
(in meters) / Area
(in square meters)
A / 2 / 1 / 2
B / 2 / 2 / 4
C / 2 / 4 / 8
D / 2 / 10 /

* I can multiply to find area of rectangles using whole numbers to solve real world problems.

  1. Ben wants to buy grass seed for his backyard. The diagram shows Ben’s backyard. What is the area of Ben’s backyard?

 12 square meters

 16 square meters

 18 square meters

 24 square meters

* I can find the perimeter of a polygon given the side lengths.

  1. Find the perimeter of the triangle below.

 8 cm

 10 cm

 16 cm

 20 cm

* I can find the perimeter of a polygon with an unknown side length.

  1. What is the perimeter of the square?

 6 inches

 1 inch

 4 inches

 8 inches

* I can express (write) the area of each equal part as a unit fraction of the whole shape.

  1. Farmer Dell planted his garden in the shape of a rectangle. Below is a diagram of his garden. What fraction of the garden is corn?









* I can use mental estimation strategies to see if my answer is reasonable.

* I can measure area by counting units that I created.

  1. Estimate the area of the figure shown below.

 1 square unit

 7 square units

 9 square units

 12 square units