Student Teacher School. Mathematics Assesslet. Geometry

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Student Teacher School 6GRADE Mathematics Assesslet Geometry All items contained in this assesslet are the property of the. Items may be used for formative purposes by the customer within their school setting. Forms or items may not be reproduced without the consent of the.

Directions Read all the directions for each item carefully and think about the answer. This assesslet contains six items. Item and Item are selected-response items where you choose the correct answer. Each selected-response item is followed by four possible answers. Circle the one best answer for each question. Item 3, Item 4, and Item 5 are constructed response items where you will write the correct answer. The four constructed response items will have multiple parts. Each part requires a separate answer. If a part of the item asks you to explain, be sure to provide a written explanation using complete sentences. Be sure to show your work for all parts of the items.

Item In the grid below, each unit represents a square with inch sides. What is the total area of the space outside the polygon above? A B C D 63 square inches 66 square inches 67 square inches 80 square inches

Item The following figure represents the design for a box. Based on the dimensions above, how many whole boxes of this design could be placed in a room with a volume of 5 cubic feet ( 3 )? A B C D 8 boxes 9 boxes 3 boxes 4 boxes Box 4 5 4 5 3

Item 3 Farmer John wants students to see the animals on his farm. He plans to place his cows in a square section measuring 50 meters on each side. He also plans to place his pigs in a parallelogram section with a side length of 40 meters and a height of 6 meters. The students will view the animals in a triangular section whose base is perpendicular to the side of the cow section. The figure below shows his proposed design. 50 meters 50 meters Cow Section 5 meters 6 meters Pig Section 6 meters Viewing Section 40 meters 5 meters If Farmer John s field has a total area of 3000 square meters for the animals, and he wants a viewing section with 00 square meters of space, how can he determine if there is enough room for a viewing section? Explain whether or not the farmer can build a viewing section with 00 square meters of space based on the design above. 4

Item 4 Use the table below to answer the following questions: x-coordinate y-coordinate -3-3 -3-3 Part A In the grid below, plot the coordinates and connect the dots by drawing a line that goes through each point only once. Identify the polygon you have drawn. Part B What is the area of the figure you have drawn in Part A? Explain the strategy that you have used to find the area. 5

Item 5 The company Boxes for Books wants you to design a cardboard box to hold five books. Your design must consider the following specifications: Each book is a right rectangular prism with a in. height, 6 in. length, and 4 in. width. The books will be stacked on top of each other inside the center of the box with at least ¼ inch of space between the books and each side of the box, excluding the bottom of the box. Part A What is the volume of a right rectangular box that can hold all 5 books if there is ¼ in. of space between the books and each side of the box? Show your work. 6

Part B Boxes for Books has proposed a right triangular pyramid as an alternative design for a box. This new design has a square base with a surface area of 4.5 square inches. The height of each of the triangles attached to the sides of the base is 4 inches. Boxes for Books wants you to draw this new design in a coordinate plane with one vertex of the base at (3, 4). Find the lengths, in inches, for each side of this new design and draw this right triangular pyramid as a two-dimensional polygon net in the coordinate plane below. Part C The floor of a public library room is a square with an area of 000 square feet. The library needs a box design that allows for the MOST number of boxes on the floor of that room. Which of the box designs from Part A and Part B will allow the library to keep the MOST boxes in the room without stacking any of the boxes? Show your work. 7

Item Item Item 3 Item 4 Item 5 SCORE 05