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Page 11 Grade 5 MATH: Oregon Department of Education Standards for Practice or Progress Monitoring. OAKS testing format These problems are presented in.

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Presentation on theme: "Page 11 Grade 5 MATH: Oregon Department of Education Standards for Practice or Progress Monitoring. OAKS testing format These problems are presented in."— Presentation transcript:

1 Page 11 Grade 5 MATH: Oregon Department of Education Standards for Practice or Progress Monitoring. OAKS testing format These problems are presented in an OAKS testing format. This booklet will focus on the items in This booklet will focus ONLY on the items in Bold Black [5.3.3,5.3.4 & 5.3.5] in the table below. Book #8 Teachers: To assure that the above standards are understood, always remind, ask and show your students: 5.3.3 How can you classify 3-D shapes? BRIDGES CORRELATION to 5.3.3 Grade 4, Unit 4, Sessions 13-14, 17, 19) Unit 3, Sessions 18, 19 Home Connections, Vol. 1: HC 30 January Calendar Grid Set C3 Geometry: 3-Dimensional Shapes, Activities 1 & 2 and Independent Worksheet 1 Set D2 Measurement: Volume, Activity 1 Bridges Practice Book, page 56 5.3.1 Identify and classify triangles by their angles (acute, right, obtuse) and sides (scalene, isosceles, equilateral). 5.3.2 Find and justify relationships among the formulas for the areas of triangles and parallelograms. 5.3.3 Describe three-dimensional shapes (triangular and- rectangular prisms, cube, triangular- and square-based pyramids, cylinder, cone, and sphere) by the number of edges, faces, and/or vertices as well as types of faces.. 5.3.4 Recognize volume as an attribute of three-dimensional space. 5.3.5 Determine volume by finding the total number of same-sized units of volume that fill a three dimensional shape without gaps or overlaps. 5.3.6 Recognize a cube that is one unit on an edge as the standard unit for measuring volume. 5.3.7 Determine the appropriate units, strategies, and tools for solving problems that involve estimating or measuring volume. 5.3.8 Decompose three-dimensional shapes and find surface areas and volumes of triangular and rectangular prisms. 5.3.9 Identify and measure necessary attributes of shapes to use area, surface area, and volume formulas to solve problems (e.g., to find which of two gift boxes needs the most wrapping paper or has the greater volume?). 5.3.4 What is volume? Does a 2-D shape have volume? BRIDGES CORRELATION to 5.3.4 Unit 3, Session 20 Home Connections, Vol. 1: HC 31 January Calendar Grid April Calendar Grid Set D2 Measurement: Volume, Activities 1 & 2, and Independent Worksheets 1 & 2 Bridges Practice Book, page 57 Current Standard: 5.3 Geometry, Measurement, and Algebra: Describe and relate two-dimensional shapes to three-dimensional shapes and analyze their properties, including volume and surface area. 5.3.5 How do you find the volume of a 3-D shapes that has been divided into equal sized units? BRIDGES CORRELATION to 5.3.5 Unit 3, Session 20 Home Connections, Vol. 1: HC 31 January Calendar Grid April Calendar Grid Set D2 Measurement: Volume, Activities 1 & 2, and Independent Worksheets 1 & 2 Bridges Practice Book, page 57 The test samples and strand data for this booklet can be found on the Oregon State Departments of Education web site. The use of this booklet was designed for the Hillsboro School District based on HSD Power Standards along with the ODE strand categories. This booklet is paid for and furnished to teachers for instruction by the HSD. The concept of this booklet was created by Rick & Susan Richmond © Rick & Susan Richmond 2010 Revision: Original 03-2010 Revision 10-2011 No part of this publication may be reproduced or transmitted in any form or by any means, electronic or mechanical, without written permission from Rick & Susan Richmond and the Oregon State Department of Education and the Hillsboro School District.

2 Page 1 Page 10 Do your work here: Oregon Department of Education, Office of Assessment and Information Services 2005-2006 5.3.3 Describe three-dimensional shapes (triangular and- rectangular prisms, cube, triangular- and square-based pyramids, cylinder, cone, and sphere) by the number of edges, faces, and/or vertices as well as types of faces.. Oregon Mathematics Test Specifications and Test Blueprints 2011-2012 5.3.3 Describe three-dimensional shapes (triangular and- rectangular prisms, cube, triangular- and square-based pyramids, cylinder, cone, and sphere) by the number of edges, faces, and/or vertices as well as types of faces.. 1.Using all the shapes below, which 3 dimensional figure could you create? A.Sphere B.Cube C.Cone D.Cylinder 10.How many faces are there on a cube? A.8 B.6 C.4 D.2

3 Page 9 Page 2 Do your work here: Oregon Mathematics Test Specifications and Test Blueprints 2011-2012 5.3.3 Describe three-dimensional shapes (triangular and- rectangular prisms, cube, triangular- and square-based pyramids, cylinder, cone, and sphere) by the number of edges, faces, and/or vertices as well as types of faces.. 5.3.4 Recognize volume as an attribute of three-dimensional space. Oregon Mathematics Test Specifications and Test Blueprints 2011-2012 9.How many vertices does this shape have? A.2 B.4 C.6 D.8 2.Measuring three-dimensional space is called finding the ________? A.Area B.Length C.Perimeter D.Volume

4 Page 8Page 3 Do your work here: 2000 – 2001 Sample Tests Oregon Department of Education September 5.3.4 Recognize volume as an attribute of three-dimensional space. Oregon Mathematics Test Specifications and Test Blueprints 2011-2012 3.An object must have _________ to compute its volume. A.1 dimension B.2 dimensions C.3 dimensions D.A large base 8.Which of these is 2-dimensional? A.Sphere B.Cone C.Cylinder D.Triangle

5 Page 4 Page 7 Do your work here: Oregon Mathematics Test Specifications Blueprints 2011-2012 5.3.5 Determine volume by finding the total number of same-sized units of volume that fill a three dimensional shape without gaps or overlaps. Oregon Mathematics Test Specifications and Test Blueprints 2011-2012 7.The rectangular prism shown is built using 1 cubic cm blocks. How many total blocks are used? A.15 B.18 C.63 D.90 4.Kim is designing a box for storing 1 cm cubes. The box has a base that is 3 cm wide and 5 cm long. How high would the box need to be to hold exactly 60 cubes? A.15 B.5 C.4 D.3 1 cm

6 Page 6Page 5 Do your work here: Benchmark 2 Sample Test Oregon Department of Education August 2003 5.3.5 Determine volume by finding the total number of same-sized units of volume that fill a three dimensional shape without gaps or overlaps. © Rick and Susan Richmond 2011 6.Which shape has the volume of 18 cubic units? A. B. C. D. 5.How many blocks are in this figure? A.42 B.55 C.75 D.80


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