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Carolyn Wheater - McGraw-Hill Education Geometry Review and Workbook

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This engaging review guide and workbook is the ideal tool for sharpening your Geometry skills!
This review guide and workbook will help you strengthen your Geometry knowledge, and it will enable you to develop new math skills to excel in your high school classwork and on standardized tests. Clear and concise explanations will walk you step by step through each essential math concept. 500 practical review questions, in turn, provide extensive opportunities for you to practice your new skills. If you are looking for material based on national or state standards, this book is your ideal study tool!
Features:
-Aligned to national standards, including the Common Core State Standards, as well as the standards of non-Common Core states and Canada-Designed to help you excel in the classroom and on standardized tests-Concise, clear explanations offer step-by-step instruction so you can easily grasp key concepts-You will learn how to apply Geometry to practical situations-500 review questions provide extensive opportunities for you to practice what youve learned

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Copyright 2019 by McGraw-Hill Education All rights reserved Except as - photo 1

Copyright 2019 by McGraw-Hill Education All rights reserved Except as - photo 2

Copyright 2019 by McGraw-Hill Education. All rights reserved. Except as permitted under the United States Copyright Act of 1976, no part of this publication may be reproduced or distributed in any form or by any means, or stored in a database or retrieval system, without the prior written permission of the publisher.

ISBN: 978-1-26-012891-8
MHID: 1-26-012891-1

The material in this eBook also appears in the print version of this title: ISBN: 978-1-26-012890-1, MHID: 1-26-012890-3.

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Contents
Pretest

T his pretest is an opportunity to remind yourself of bits of geometry that you already know, to identify areas of the curriculum that may be totally new to you, and generally help you to start thinking about geometry in new ways. Answer all the questions, and try to express your thinking as clearly as you can, even if youre not completely certain of the answer.

. What is the adjective applied to lines, rays, or segments that meet to form a right angle?

. Use a compass and a straightedge to construct the bisector of ABC.

Explain the basis of the construction of a line parallel to a given line - photo 3

. Explain the basis of the construction of a line parallel to a given line through a given point.

. Construct a square inscribed in the given circle.

If it is true that John plays football but not true that Elizabeth is a - photo 4

. If it is true that John plays football, but not true that Elizabeth is a nurse, is it true that John plays football and Elizabeth is a nurse? Explain.

. Write the converse of If you study daily, then you will score well on tests.

. Don argues that crackers are better than nothing and nothing is better than ice cream, so crackers are better than ice cream. Is his argument valid? Why?

.A is supplementary to B and B is supplementary to C. Prove that AC.

. Draw the image of parallelogram ABCD under a translation 2 units right and 3 units down.

Jessica says that a reflection across a line is equivalent to a rotation of - photo 5

. Jessica says that a reflection across a line is equivalent to a rotation of 180 around a point on that line. Explain whether or not you agree and give an example to support your position.

. Quadrilateral ABCD is a rectangle. Quadrilateral ABCD is the image of ABCD under a composition of two transformations. Identify what the two transformations might be, and give specific details.

What information not already indicated on the diagram would you need in order - photo 6

. What information not already indicated on the diagram would you need in order to prove these two triangles congruent by SAS? Write the congruence statement.

Triangles can be proven congruent by SAS but not by SSA Explain why it is - photo 7

. Triangles can be proven congruent by SAS but not by SSA. Explain why it is possible to prove triangles congruent by ASA or AAS.

. Use transformations to explain how to identify corresponding parts of congruent triangles.

. To prove ABFEDG, another pair of triangles must be proven congruent first. Which triangles must be proven congruent first and what corresponding parts will help prove ABFEDG?

What is a scalene triangle What is the name given to a segment that - photo 8

. What is a scalene triangle?

. What is the name given to a segment that connects a vertex of a triangle with the midpoint of the opposite side?

. Jason says the angles in XYZ measure 42, 84, and 107. Explain how you know Jasons statement is incorrect.

.ABC is isosceles with McGraw-Hill Education Geometry Review and Workbook - image 9

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