
A Student Solutions Manual for Problem Solving Approach to Mathematics for Elementary School Teachers
232
A Student Solutions Manual for Problem Solving Approach to Mathematics for Elementary School Teachers
232Paperback(13th ed.)
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Product Details
ISBN-13: | 9780135184202 |
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Publisher: | Pearson Education |
Publication date: | 05/09/2019 |
Edition description: | 13th ed. |
Pages: | 232 |
Product dimensions: | 8.45(w) x 10.75(h) x 0.85(d) |
About the Author
Dr. Barbara Boschmans teaches in the Department of Mathematics and Statistics at Northern Arizona University. She received her BsEd (1995), MAT (1997), and EdD (2003) in Mathematics Education from Northern Arizona University. She has taught at Arizona State University (AZ), Plymouth State University (NH), and Northern Arizona University (AZ). Dr. Boschmans has taught a variety of mathematics and mathematics education courses. She has been a frequent speaker at local, state, national, and international conferences. She has been a board member of the New Hampshire Teachers of Mathematics and the Arizona Association of Teachers of Mathematics. Dr. Boschmans is interested in bringing a joy and appreciation of mathematics to preservice and inservice elementary teachers and changing non-STEM students’ fixed mindset to a growth mindset.
Shlomo Libeskind is a professor in the mathematics department at the University of Oregon in Eugene, Oregon, and has been responsible there for the mathematics teaching major since 1986. In addition to teaching and advising pre-service and in-service teachers, Dr. Libeskind has extensive writing experience (books, articles, and workshop materials) as well as in directing mathematics education projects. In teaching and in writing, Dr. Libeskind uses a heuristic approach to problem solving and proof; in this approach the reasonableness of each step in a solution or proof is emphasized along with a discussion on why one direction might be more promising than another. As part of his focus on the improvement of the teaching of mathematics, Dr. Libeskind is also involved at many levels locally, nationally, and worldwide in the evaluation of mathematics teacher preparation programs. In his home state, he is actively involved in schools and councils, as well as in reviewing materials for the state standards for college admission. Most recently (spring 2008) he visited teacher colleges in Israel as a Fulbright Fellow. During this visit he conducted observations and critiques of the preparation of mathematics teachers at several colleges in Northern Israel. Dr. Libeskind received his Bachelor’s and Master’s Degrees in Mathematics at the Technion (Israel Institute of Technology) and his PhD in Mathematics at the University of Wisconsin, Madison.
Johnny W. Lott began his teaching career in the public schools of DeKalb County, Georgia, outside Atlanta. There he taught mathematics in grades 8-12. He also taught one year at the Westminster Schools, grades 9-12, and one year in the Pelican, Alaska, school, grades 6-12. Johnny is the co-author of several books and has written numerous articles and other essays in the "Arithmetic Teacher", "Teaching Children Mathematics", "The Mathematics Teacher", "School Science and Mathematics", "Student Math Notes", and "Mathematics Education Dialogues". He was the Project Manager for the "Figure This!" publications and website developed by the National Council of Teachers of Mathematics (NCTM) and was project co-director of the State Systemic Initiative for Montana Mathematics and Science (SIMMS) Project. He has served on many NCTM committees, has been a member of its Board of Directors, and was its president from April 2002-April 2004. Dr. Lott is Professor Emeritus from the Department of Mathematical Sciences at The University of Montana, having been a full professor. He is currently the Director of the Center for Excellence in Teaching and Learning, Professor of Mathematics, and Professor of Education at the University of Mississippi. Additionally, he is on the Steering Committee of the Park City Mathematics Institute, works with the International Seminar, the Designing and Delivering Professional Development Seminar, and is editor for its high school publications. His doctorate is in mathematics education from Georgia State University.
Table of Contents
•An Introduction to Problem Solving
•1-1 Mathematics and Problem Solving
•1-2 Explorations with Patterns
•Chapter 1 Review
•Introduction to Logic and Sets
•2-1 Reasoning and Logic: An Introduction
•2-2 Describing Sets
•2-3 Other Set Operations
•Chapter 2 Review
•Numeration Systems and Whole Number Operations
•3-1 Numeration Systems
•3-2 Addition of Whole Numbers
•3-3 Subtraction of Whole Numbers
•3-4 Multiplication of Whole Numbers
•3-5 Division of Whole Numbers
•Chapter 3 Review
•Number Theory
•4-1 Divisibility
•4-2 Prime and Composite Numbers
•4-3 Greatest Common Divisor and Least Common Multiple
•Module A: Clock and Modular Arithmetic–online
•Chapter 4 Review
•Integers
•5-1 Addition and Subtraction of Integers
•5-2 Multiplication and Division of Integers
•Chapter 5 Review
•Rational Numbers and Proportional Reasoning
•6-1 The Set of Rational Numbers
•6-2 Addition, Subtraction, and Estimation with Rational Numbers
•6-3 Multiplication, Division, and Estimation with Rational Numbers
•6-4 Proportional Reasoning
•Chapter 6 Review
•Decimals, Percents, and Real Numbers
•7-1 Terminating Decimals
•7-2 Operations on Decimals
•7-3 Repeating Decimals
•7-4 Percents
•7-5 Real Numbers
•Chapter 7 Review
•Algebraic Thinking
•8-1 Variables
•8-2 Equals Relation and Equations
•8-3 Functions
•8-4 Equations in a Cartesian Coordinate System
•Module B: Using Real Numbers in Equations–online
•Chapter 8 Review
•Probability
•9-1 Determining Probabilities
•9-2 Multistage Experiments and Modeling Games
•9-3 Simulations and Applications in Probability
•9-4 Permutations and Combinations in Probability
•Chapter 9 Review
•Data Analysis/Statistics: An Introduction
•10-1 Designing Experiments/Collecting Data
•10-2 Displaying Data: Part I
•10-3 Displaying Data: Part II
•10-4 Measures of Central Tendency and Variation
•Chapter 10 Review
•Introductory Geometry
•11-1 Basic Notions
•11-2 Curves, Polygons, and Symmetry
•11-3 More About Angles
•11-4 Geometry in Three Dimensions
•Module C: Networks–online
•Chapter 11 Review
•Congruence and Similarity with Constructions
•12-1 Congruence Through Constructions
•12-2 Additional Congruence Theorems
•12-3 Additional Constructions
•12-4 Similar Triangles and Other Similar Figures
•Module D: Trigonometry Ratios via Similarity–online
•Chapter 12 Review
•Area, Pythagorean Theorem, and Volume
•13-1 Linear Measure
•13-2 Areas of Polygons and Circles
•13-3 The Pythagorean Theorem, Distance Formula, and Equation of a Circle
•13-4 Surface Areas
•13-5 Volume, Mass, and Temperature
•Chapter 13 Review 890
•Technology Modules
•Module E: Spreadsheets–online
•Module F: Graphing Calculators–online
•Module H: GeoGebra–online
•Transformations
•14-1 Translations, Rotations, and Tessellations
•14-2 Reflections and Glide Reflections
•14-3 Dilations 935
•Chapter 14 Review