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Concept-based mathematics : teaching for deep understanding in secondary classrooms / Jennifer Wathall ; foreword by H. Lynn Erickson.

By: Wathall, Jennifer.
Thousand Oaks, California, USA : Corwin, ©2016Description: 26 cm. illustrations ; xxv, 268 pages.Content type: text. ISBN: 9781506314945 (pbk. : alk. paper).Subject(s): Mathematics -- Study and teaching -- Psychological aspects | Mathematics -- Study and teaching (Middle school) | Mathematics -- Study and teaching (Secondary)DDC classification: 510.712 W32
Contents:
Machine generated contents note: pt. I WHAT IS CONCEPT-BASED CURRICULUM AND INSTRUCTION IN MATHEMATICS: RESEARCH AND THEORY -- 1. Why Is It Important for My Students to Learn Conceptually? -- Why Do We Need to Develop Curriculum and Instruction to Include the Conceptual Level? -- The Structure of Knowledge and the Structure of Process -- Applying the Structure of Knowledge and the Structure of Process -- Teaching for Inquiry -- Chapter Summary -- Discussion Questions -- 2. What Are the Levels of the Structures of Knowledge and Process for Mathematics? -- The Levels of the Structure of Knowledge -- The Levels of the Structure of Process -- Macro, Meso, and Micro Concepts in Mathematics -- The Marriage of the Structure of Knowledge and the Structure of Process -- Two-Dimensional vs. Three-Dimensional Curriculum Models -- Chapter Summary -- Discussion Questions -- pt. II HOW TO CRAFT GENERALIZATIONS AND PLAN UNITS OF WORK TO ENSURE DEEP CONCEPTUAL UNDERSTANDING -- 3. What Are Generalizations in Mathematics? -- What Is the Difference Between a Generalization and a Principle in Mathematics? -- How Do We Craft Quality Mathematics Generalizations? -- How Do We Draw Out Conceptual Understandings From Our Students? -- Chapter Summary -- Discussion Questions -- 4. How Do I Plan Units of Work for a Concept-Based Curriculum? -- Unit Webs -- Unit Planning -- Guiding Questions -- Planning a Unit of Work for Functions -- Planning a Unit of Work for Circles -- Planning a Unit of Work for Calculus: Differentiation and Integration -- Chapter Summary -- Discussion Questions -- pt. III HOW DO WE ENGAGE STUDENTS THROUGH INSTRUCTIONAL PRACTICE? STRATEGIES TO ENGAGE AND ASSESS -- 5. How Do I Captivate Students? Eight Strategies for Engaging the Hearts and Minds of Students -- Strategy 1 Create a Social Learning Environment -- Strategy 2 Provide an Open, Secure Environment to Allow for Mistakes as Part of the Learning Process -- Strategy 3 Use Appropriate Levels of Inquiry and Employ Inductive Approaches to Develop Conceptual Understanding -- Strategy 4 Reduce Whole Class Teacher Talk Time -- Strategy 5 Cater to Everyone in your Class; Use Differentiation Strategies -- Strategy 6 Assessment Strategies -- Strategy 7 Be Purposeful When Asking Students to Answer Questions; There is Safety in Numbers -- Strategy 8 Flexible Fronts: Arranging your Classroom -- Chapter Summary -- Discussion Questions -- 6. How Do I Know My Students Understand the Concepts? Assessment Strategies -- Assessments With Conceptual Depth -- Open Inquiry Tasks and Open-Ended Questions -- Visible Thinking Routines -- Performance Assessment Tasks -- The Frayer Model -- Concept Attainment Cards -- Agree, Disagree, and Depends -- Zero, One, Two, or Three -- Assessing and Developing Core Transdisciplinary Skills -- Assessing the Developing Concept-Based Student -- Self-Assessments -- Chapter Summary -- Discussion Questions -- 7. How Do I Integrate Technology to Foster Conceptual Understanding? -- Mathematics Graphing Software and Graphical Display Calculators -- Flipped Classroom -- Multimedia Projects -- Collaboration Tools: Google Applications -- Apps on Mobile Devices -- When Not to Use Technology -- Chapter Summary -- Discussion Questions -- 8. What Do Ideal Concept-Based Mathematics Classrooms Look Like? -- Foster a Culture of Growth Mindset -- Pedagogical Principles in an Ideal Classroom -- Developing the Ideal Concept-Based Mathematics Lesson -- Developing Concept-Based Lesson Planning in the Ideal Mathematics Classroom -- Common Concerns and Misconceptions About Concept-Based Curriculum and Instruction -- Chapter Summary -- Last Words -- Discussion Questions.
Summary: This book is filled with the practical tools needed to move from teaching memorization and routine processes to teaching maths in a deep, clear, and meaningful way.
Item type Current location Collection Call number Status Date due Barcode
Books Books High School Library
General Circulation Section
GC GC 510.712 W32 2016 (Browse shelf) In transit from College Library to High School Library since 06/16/2022 JHS000087
Books Books Senior High School Library
General Circulation Section
GC GC 510.712 W32 2016 (Browse shelf) In transit from College Library to Senior High School Library since 06/15/2021 SHS000242
Browsing Senior High School Library Shelves , Shelving location: General Circulation Section , Collection code: GC Close shelf browser
GC 507.12 G76 2015 Reading and writing in science : GC 510 B29 2015 Basic mathematics. GC 510 T41 2018 General mathematics / GC 510.712 W32 2016 Concept-based mathematics : GC 510.76 L47 2022 SAT math skills / GC 510.76 L64 2016 Mathematics : GC 511.1 D63 2017 Discrete mathematics :

Includes bibliographical references (pages 255-259) and index.

Machine generated contents note: pt. I WHAT IS CONCEPT-BASED CURRICULUM AND INSTRUCTION IN MATHEMATICS: RESEARCH AND THEORY -- 1. Why Is It Important for My Students to Learn Conceptually? -- Why Do We Need to Develop Curriculum and Instruction to Include the Conceptual Level? -- The Structure of Knowledge and the Structure of Process -- Applying the Structure of Knowledge and the Structure of Process -- Teaching for Inquiry -- Chapter Summary -- Discussion Questions -- 2. What Are the Levels of the Structures of Knowledge and Process for Mathematics? -- The Levels of the Structure of Knowledge -- The Levels of the Structure of Process -- Macro, Meso, and Micro Concepts in Mathematics -- The Marriage of the Structure of Knowledge and the Structure of Process -- Two-Dimensional vs. Three-Dimensional Curriculum Models -- Chapter Summary -- Discussion Questions -- pt. II HOW TO CRAFT GENERALIZATIONS AND PLAN UNITS OF WORK TO ENSURE DEEP CONCEPTUAL UNDERSTANDING -- 3. What Are Generalizations in Mathematics? -- What Is the Difference Between a Generalization and a Principle in Mathematics? -- How Do We Craft Quality Mathematics Generalizations? -- How Do We Draw Out Conceptual Understandings From Our Students? -- Chapter Summary -- Discussion Questions -- 4. How Do I Plan Units of Work for a Concept-Based Curriculum? -- Unit Webs -- Unit Planning -- Guiding Questions -- Planning a Unit of Work for Functions -- Planning a Unit of Work for Circles -- Planning a Unit of Work for Calculus: Differentiation and Integration -- Chapter Summary -- Discussion Questions -- pt. III HOW DO WE ENGAGE STUDENTS THROUGH INSTRUCTIONAL PRACTICE? STRATEGIES TO ENGAGE AND ASSESS -- 5. How Do I Captivate Students? Eight Strategies for Engaging the Hearts and Minds of Students -- Strategy 1 Create a Social Learning Environment -- Strategy 2 Provide an Open, Secure Environment to Allow for Mistakes as Part of the Learning Process -- Strategy 3 Use Appropriate Levels of Inquiry and Employ Inductive Approaches to Develop Conceptual Understanding -- Strategy 4 Reduce Whole Class Teacher Talk Time -- Strategy 5 Cater to Everyone in your Class; Use Differentiation Strategies -- Strategy 6 Assessment Strategies -- Strategy 7 Be Purposeful When Asking Students to Answer Questions; There is Safety in Numbers -- Strategy 8 Flexible Fronts: Arranging your Classroom -- Chapter Summary -- Discussion Questions -- 6. How Do I Know My Students Understand the Concepts? Assessment Strategies -- Assessments With Conceptual Depth -- Open Inquiry Tasks and Open-Ended Questions -- Visible Thinking Routines -- Performance Assessment Tasks -- The Frayer Model -- Concept Attainment Cards -- Agree, Disagree, and Depends -- Zero, One, Two, or Three -- Assessing and Developing Core Transdisciplinary Skills -- Assessing the Developing Concept-Based Student -- Self-Assessments -- Chapter Summary -- Discussion Questions -- 7. How Do I Integrate Technology to Foster Conceptual Understanding? -- Mathematics Graphing Software and Graphical Display Calculators -- Flipped Classroom -- Multimedia Projects -- Collaboration Tools: Google Applications -- Apps on Mobile Devices -- When Not to Use Technology -- Chapter Summary -- Discussion Questions -- 8. What Do Ideal Concept-Based Mathematics Classrooms Look Like? -- Foster a Culture of Growth Mindset -- Pedagogical Principles in an Ideal Classroom -- Developing the Ideal Concept-Based Mathematics Lesson -- Developing Concept-Based Lesson Planning in the Ideal Mathematics Classroom -- Common Concerns and Misconceptions About Concept-Based Curriculum and Instruction -- Chapter Summary -- Last Words -- Discussion Questions.

This book is filled with the practical tools needed to move from teaching memorization and routine processes to teaching maths in a deep, clear, and meaningful way.

Senior High School Science, Technology, Engineering, and Mathematics (STEM)

Junior High School Mathematics

Text in English.

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