Intended for the one- or two-semester course required of Education majors, MATHEMATICS FOR ELEMENTARY SCHOOL TEACHERS, 6E offers future teachers a comprehensive mathematics course designed to foster concept development through examples, investigations, and explorations. Visual icons throughout the main text allow instructors to easily connect content to the hands-on activities in the corresponding Explorations Manual. Bassarear presents real-world problems, problems that require active learning in a method similar to how archaeologists explore an archaeological find: they carefully uncover the site, slowly revealing more and more of the structure. The author demonstrates that there are many paths to solving a problem, and that sometimes, problems have more than one solution. With this exposure, future teachers will be better able to assess student needs using diverse approaches.
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Für höhere Schule und Studium
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Höhe: 277 mm
Breite: 217 mm
Dicke: 24 mm
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ISBN-13
978-1-305-07136-0 (9781305071360)
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Schweitzer Klassifikation
Tom Bassarear is a professor at Keene State College in New Hampshire. He received his BA from Claremont-McKenna College, his MA from Claremont Graduate School, and was awarded an Ed.D degree from the University of Massachusetts. Tom's complementary degrees in mathematics and educational psychology have strongly influenced his convictions about education--specifically, mathematics education. Before teaching at the college level, he taught both middle school and high school mathematics. Since arriving at Keene State College, Tom has spent many hours in elementary classrooms observing teachers and working with them in school and workshop settings, plus, he has taught 4th grade math every day for a semester at a local elementary school. Meg Moss began teaching the mathematics for elementary school teachers course over 25 years ago. In her first full-time teaching position at Treasure Valley Community College, she was given a traditional textbook for the Math for Elementary Educators and told that there wasn't much to these classes, just to go through the text. This started her on a 25 year journey of exploration and research on how best to teach these courses. Her dissertation was entitled "Specialized Understanding of Mathematics: A Study of Prospective Elementary School Teachers." She led a project to create Math for Elementary School Teachers (as well as science courses) and, as a result, Pellissippi State Community College won the award of "Best Practices in Math and Science Education at the Community College level." She has presented at international and domestic conferences and served as consultant to several universities in improving the math preparation of elementary teachers. She is currently serving as a faculty development leader at Western Governors University and exploring the competency-based model and how to create engaging interactive math learning in an online environment. She also teaches Math for Elementary Education courses face to face at area universities. She obtained her M.A. in Math Education from Appalachian State University and her Ph.D. in Math Teacher Education from the University of Tennessee, Knoxville. She has taught high school and has spent a considerable amount of time volunteering and supporting student teachers in elementary schools.
Autor*in
Keene State College
Western Governors University
Preface.
1. Foundations for Learning Mathematics.
Getting Started and Problem Solving. Process, Practice, and Content Standards. Questions to Summarize Big Ideas. Chapter 1 Summary. Chapter 1 Review Exercises.
2. Sets and Numeration.
Sets. Numeration. Questions to Summarize Big Ideas. Chapter 2 Summary. Chapter 2 Review Exercises.
3. The Four Fundamental Operations of Arithmetic.
Understanding Addition. Understanding Subtraction. Understanding Multiplication. Understanding Division. Questions to Summarize Big Ideas. Chapter 3 Summary. Chapter 3 Review Exercises.
4. Extending the Number System.
Integers. Fractions and Rational Numbers. Understanding Operations with Fractions. Beyond Integers and Fractions. Questions to Summarize Big Ideas. Chapter 4 Summary. Chapter 4 Review Exercises.
5. Proportional Reasoning.
Ratio and Proportion. Percents. Questions to Summarize Big Ideas. Chapter 5 Summary. Chapter 5 Review Exercises.
6. Algebraic Thinking.
Understanding Patterns, Relations, and Functions. Represent and Analyze Math Situations and Structures Using Algebraic Symbols. Mathematical Models. Analyzing Change. Questions to Summarize Big Ideas. Chapter 6 Summary. Chapter 6 Review Exercises.
7. Uncertainty: Data and Chance.
The Process of Collecting and Analyzing Data. Going Beyond the Basics. Concepts Related to Chance. Counting and Chance. Questions to Summarize Big Ideas. Chapter 7 Summary. Chapter 7 Review Exercises.
8. Geometry as Shape.
Basic Ideas and Building Blocks. Two-Dimensional Figures. Three-Dimensional Figures. Questions to Summarize Big Ideas. Chapter 8 Summary. Chapter 8 Review Exercises.
9. Geometry as Measurement.
Systems of Measurement. Perimeter and Area. Surface Area and Volume. Looking Back on Chapter 9. Chapter 9 Summary. Chapter 9 Review Exercises.
10. Geometry as Transforming Shapes.
Congruence Transformations. Symmetry and Tessellations. Similarity. Questions to Summarize Big Ideas. Chapter 10 Summary. Chapter 10 Review Exercises.
Appendix A: Selected Answers.
Appendix B: Answers to Questions in Text.
Endnotes.
Photo Credits.
Index.