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The Math Teacher's Toolbox
Hundreds of Practical Ideas to Support Your Students
Taschenbuch von Bobson Wong (u. a.)
Sprache: Englisch

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Beschreibung
Math teachers will find the classroom-tested lessons and strategies in this book to be accessible and easily implemented in the classroom

The Teacher's Toolbox series is an innovative, research-based resource providing teachers with instructional strategies for students of all levels and abilities. Each book in the collection focuses on a specific content area. Clear, concise guidance enables teachers to quickly integrate low-prep, high-value lessons and strategies in their middle school and high school classrooms. Every strategy follows a practical, how-to format established by the series editors.

The Math Teacher's Toolbox contains hundreds of student-friendly classroom lessons and teaching strategies. Clear and concise chapters, fully aligned to Common Core math standards, cover the underlying research, required technology, practical classroom use, and modification of each high-value lesson and strategy.

This book employs a hands-on approach to help educators quickly learn and apply proven methods and techniques in their mathematics courses. Topics range from the planning of units, lessons, tests, and homework to conducting formative assessments, differentiating instruction, motivating students, dealing with "math anxiety," and culturally responsive teaching. Easy-to-read content shows how and why math should be taught as a language and how to make connections across mathematical units. Designed to reduce instructor preparation time and increase student engagement and comprehension, this book:
* Explains the usefulness, application, and potential drawbacks of each instructional strategy
* Provides fresh activities for all classrooms
* Helps math teachers work with ELLs, advanced students, and students with learning differences
* Offers real-world guidance for working with parents, guardians, and co-teachers

The Math Teacher's Toolbox: Hundreds of Practical ideas to Support Your Students is an invaluable source of real-world lessons, strategies, and techniques for general education teachers and math specialists, as well as resource specialists/special education teachers, elementary and secondary educators, and teacher educators.
Math teachers will find the classroom-tested lessons and strategies in this book to be accessible and easily implemented in the classroom

The Teacher's Toolbox series is an innovative, research-based resource providing teachers with instructional strategies for students of all levels and abilities. Each book in the collection focuses on a specific content area. Clear, concise guidance enables teachers to quickly integrate low-prep, high-value lessons and strategies in their middle school and high school classrooms. Every strategy follows a practical, how-to format established by the series editors.

The Math Teacher's Toolbox contains hundreds of student-friendly classroom lessons and teaching strategies. Clear and concise chapters, fully aligned to Common Core math standards, cover the underlying research, required technology, practical classroom use, and modification of each high-value lesson and strategy.

This book employs a hands-on approach to help educators quickly learn and apply proven methods and techniques in their mathematics courses. Topics range from the planning of units, lessons, tests, and homework to conducting formative assessments, differentiating instruction, motivating students, dealing with "math anxiety," and culturally responsive teaching. Easy-to-read content shows how and why math should be taught as a language and how to make connections across mathematical units. Designed to reduce instructor preparation time and increase student engagement and comprehension, this book:
* Explains the usefulness, application, and potential drawbacks of each instructional strategy
* Provides fresh activities for all classrooms
* Helps math teachers work with ELLs, advanced students, and students with learning differences
* Offers real-world guidance for working with parents, guardians, and co-teachers

The Math Teacher's Toolbox: Hundreds of Practical ideas to Support Your Students is an invaluable source of real-world lessons, strategies, and techniques for general education teachers and math specialists, as well as resource specialists/special education teachers, elementary and secondary educators, and teacher educators.
Über den Autor

BOBSON WONG is a three-time recipient of the Math for America Master Teacher Fellowship, a New York State Master Teacher, and a member of the Advisory Council of the National Museum of Mathematics. He has served on New York State's Common Core Mathematics Standards Review Committee, the United Federation of Teachers' Common Core Standards Task Force, and as an Educational Specialist for the New York State Education Department.

LARISA BUKALOV is a four-time recipient of the Math for America Master Teacher fellowship and a recipient of Queens College's Excellence in Mathematics Award for promoting mathematics teaching as a profession. She has taught all levels of math, coached the school's math team, and created a math research program for students. As part of her work with Math for America, Larisa has run several professional development sessions for teachers.

LARRY FERLAZZO teaches English, Social Studies, and International Baccalaureate classes to English Language Learners and others at Luther Burbank High School in Sacramento, California. He is the author and co-author of nine books, including The ELL Teacher's Toolbox, and writes a weekly teacher advice column for Education Week Teacher. He is the recipient of the Ford Foundation's Leadership for a Changing World Award and winner of the International Reading Association Award for Technology and Reading.

KATIE HULL SYPNIESKI has taught English language learners and others at the secondary level for over twenty years. She teaches middle school English Language Arts and Social Studies at Fern Bacon Middle School in Sacramento, California, and leads professional development for educators as a consultant with the Area 3 Writing Project at the University of California, Davis. She is co-author of several books including The ELL Teacher's Toolbox.

Inhaltsverzeichnis

List of Tables xix

About the Authors xxi

About the Editors xxiii

Acknowledgments xxv

Letter from the Editors xxvii

Introduction 1

Our Beliefs about Teaching Math 2

Structure of This Book 3

Why Good Math Teaching Matters 4

I Basic Strategies 5

1. Motivating Students 7

What is It? 7

Why We Like It 8

Supporting Research 8

Common Core Connections 9

Application 10

Nurturing Student Confidence 10

Motivating Through Math 11

Rewards 14

Motivating Through Popular Culture 15

Motivating English Language Learners and Students with Learning Differences 16

Student Handouts and Examples 18

What Could Go Wrong 18

Using Fear to Motivate 18

Stereotype Threat 19

"Why Do We Need to Know This?" 19

Misreading Students 20

Limitations to Motivation 21

Technology Connections 21

Figures 22

Figure 1.1 Pattern Blocks 22

Figure 1.2 Rotational Symmetry 23

Figure 1.3 Exponential Growth 24

Figure 1.4 Identify a Void 26

2. Culturally Responsive Teaching 27

What is It? 27

Why We Like It 28

Supporting Research 28

Common Core Connections 29

Application 30

Self-Reflection 30

Building a Collaborative Learning Partnership 32

What Could Go Wrong 36

"Color-Blind" Teaching 36

Good Intentions 37

Finding the Right Time or Place 38

Technology Connections 38

3. Teaching Math as a Language 41

What is it? 41

Why We Like It 41

Supporting Research 42

Common Core Connections 42

Application 42

Eliciting the Need for Mathematical Language 42

Introducing Symbols and Terms 43

Translating Between Symbols and Words 45

Making Connections Between Math and English 46

Examples of Confusing Mathematical Language 46

Encouraging Mathematical Precision 48

Vocabulary Charts and Flash Cards 49

Visual and Verbal Aids 51

Word Walls and Anchor Charts 52

Student Handouts and Examples 53

What Could Go Wrong 53

Not Treating Math as a Language 53

Math as a "Bag of Tricks" 54

Technology Connections 55

Figures 57

Figure 3.1 Concept Attainment 57

Figure 3.2 Words and Symbols Chart 58

Figure 3.3 Why the Word "Height" is Confusing 58

Figure 3.4 Draw a Picture 59

Figure 3.5 Functions Anchor Chart 60

Figure 3.6 Polynomials Anchor Chart 61

Figure 3.7 Why the Formula a2 + b2 = c2 is Confusing 61

4. Promoting Mathematical Communication 63

What is It? 63

Why We Like It 63

Supporting Research 64

Common Core Connections 64

Application 64

Open-Ended Questions 64

Guiding Students in Conversation 71

Four-Step Thinking Process 74

Mathematical Writing 79

Differentiating for ELLs and Students with Learning Differences 87

What Could Go Wrong 87

Dealing with Student Mistakes 87

Dealing with Teacher Mistakes 88

Problems in Discourse 88

Finding the Time 89

Student Handouts and Examples 89

Technology Connections 89

Attribution 90

Figures 91

Figure 4.1 Algebra Tiles Activity 91

Figure 4.2 Which One Doesn't Belong? 92

Figure 4.3 Error Analysis 93

Figure 4.4 Lesson Summary 95

5. Making Mathematical Connections 97

What is It? 97

Why We Like It 97

Supporting Research 98

Common Core Connections 98

Application 98

Equivalence 99

Proportionality 101

Functions 102

Variability 104

Differentiating for ELLs and Students with Learning Differences 107

Student Handouts and Examples 108

What Could Go Wrong 108

Technology Connections 109

Figures 111

Figure 5.1 Addition and Subtraction of Polynomials 111

Figure 5.2 Multiplication with the Area Model 112

Figure 5.3 Division with the Area Model 114

Figure 5.4 Completing the Square 115

Figure 5.5 Determining the Center and Radius of a Circle 115

Figure 5.6 Why (a + b)2 ¿ a2 + b2 115

Figure 5.7 Ratios and Similarity 116

Figure 5.8 Areas of Similar Polygons 117

Figure 5.9 Volumes of Similar Solids 118

Figure 5.10 Arc Length and Sector 119

Figure 5.11 Proportional Reasoning in Circles 120

Figure 5.12 Four Views of a Function 120

Figure 5.13 Rate of Change 121

Figure 5.14 Characteristics of Polynomial Functions 123

Figure 5.15 Even and Odd Polynomial Functions 124

Figure 5.16 Why f(x) = sin (x) is Odd and g(x) = cos (x) is Even 126

Figure 5.17 Linear Regression 127

Figure 5.18 Long-Run Relative Frequency 129

Figure 5.19 Two-Way Tables 131

Figure 5.20 Conditional Probability 133

II How to Plan 135

6. How to Plan Units 137

What is It? 137

Why We Like It 137

Supporting Research 138

Common Core Connections 138

Application 139

Getting Started 139

Making Connections Between Big Ideas 139

Developing a Logical Sequence 140

Organizing Topics and Problems 141

Summarizing the Unit Plan 141

Being Flexible 141

Developing Students' Social and Emotional Learning 141

Incorporating Students' Cultures 142

Differentiating for ELLs and Students with Learning Differences 143

Student Handouts and Examples 143

What Could Go Wrong 143

Technology Connections 145

Figures 145

Figure 6.1 Unit Plan: List of Skills 146

Figure 6.2 Unit Plan: Concept Map 147

Figure 6.3 Unit Plan: Sequence of Lessons 148

Figure 6.4 Sample Unit Plan 149

7. How to Plan Lessons 151

What is It? 151

Why We Like It 151

Supporting Research 152

Common Core Connections 152

Application 152

Defining the Lesson's Scope 152

Introductory Activity 153

Presenting New Material Through Guided Questions 154

Practice 155

Differentiating for ELLs and Students with Learning Differences 155

Summary Activity 156

Student Handouts and Examples 157

What Could Go Wrong 157

Technology Connections 159

Figures 162

Figure 7.1 Do Now Problem 162

Figure 7.2 Lesson Plan: Standard Deviation 162

Figure 7.3 Lesson Plan: Slope-Intercept Form 166

Figure 7.4 Revised Baseball Field Word Problem 168

8. How to Plan Homework 169

What is It? 169

Why We Like It 169

Supporting Research 169

Common Core Connections 170

Application 170

Sources 171

Homework Format 171

Homework as Practice 172

Homework as Discovery 173

Homework as Transfer 173

Discussing Homework 174

Collecting Homework 175

Grading Homework 176

Differentiating for ELLs and Students with Learning Differences 177

Student Handouts and Examples 178

What Could Go Wrong 178

Students Who Don't Do Homework 178

Mismanaging Class Time 179

Homework Review Challenges 179

Choosing the Wrong Problems 180

Technology Connections 180

Figures 183

Figure 8.1 Homework as Practice 183

Figure 8.2 Homework as Discovery-Ratios 184

Figure 8.3 Homework as Discovery-Mean Proportional Theorem 185

Figure 8.4 Homework as Discovery-Parabolas 186

Figure 8.5 Homework as Transfer-Similarity 187

Figure 8.6 Homework as Transfer-Bank Accounts 188

9. How to Plan Tests and Quizzes 189

What is It? 189

Why We Like It 189

Supporting Research 190

Common Core Connections 190

Application 190

Types of Questions 190

Test Format 193

Quiz Format 196

Reviewing for Assessments 196

Creating Scoring Guidelines for Assessments 199

Grading Assessments 202

Analyzing Test Results 203

Returning Tests 204

Differentiating for ELLs and Students with Learning Differences 207

Alternate Forms of Assessment 208

Student Handouts and Examples 208

What Could Go Wrong 208

Poor Scheduling and Preparation 209

Assessments as Classroom Management 210

Poorly Chosen Questions 210

Mistakes on Assessments 211

Student Cheating 212

Different Versions of Tests 213

Grading and Returning Assessments 214

Test Retakes and Test Corrections 215

Technology Connections 215

Test Questions, Answers, and Scoring Guidelines 215

Test Review 216

Test Analysis 216

Figures 217

Figure 9.1 Algebra I Test 217

Figure 9.2 Precalculus Test 220

Figure 9.3 Quiz 224

Figure 9.4 Creating Scoring Guidelines 225

Figure 9.5 Blank Test Corrections Sheet 226

Figure 9.6 Completed Test Corrections Sheet 228

Figure 9.7 Test Reflection Form 229

10. How to Develop an Effective Grading Policy 231

What is It? 231

Why We Like It 232

Supporting Research 232

Common Core Connections 232

Application 232

Standards-Based Grading 232

Minimum Grading Policy 234

Point Accumulation System for Grading 236

Differentiating for ELLs and Students with Learning Differences 237

More Than Just a Grade 238

What Could Go Wrong 239

Student Handouts and Examples 240

Technology Connections 240

Figures 241

Figure 10.1 Grade Calculation Sheet 241

Figure 10.2 Completed Grade...

Details
Erscheinungsjahr: 2020
Fachbereich: Didaktik/Methodik/Schulpädagogik/Fachdidaktik
Genre: Erziehung & Bildung, Importe
Rubrik: Sozialwissenschaften
Medium: Taschenbuch
Inhalt: 560 S.
ISBN-13: 9781119573296
ISBN-10: 1119573297
Sprache: Englisch
Einband: Kartoniert / Broschiert
Autor: Wong, Bobson
Bukalov, Larisa
Redaktion: Ferlazzo, Larry
Hull Sypnieski, Katie
Herausgeber: Larry Ferlazzo/Katie Hull Sypnieski
Hersteller: Wiley
Verantwortliche Person für die EU: Wiley-VCH GmbH, Boschstr. 12, D-69469 Weinheim, amartine@wiley-vch.de
Maße: 277 x 217 x 32 mm
Von/Mit: Bobson Wong (u. a.)
Erscheinungsdatum: 28.04.2020
Gewicht: 1,262 kg
Artikel-ID: 116945287
Über den Autor

BOBSON WONG is a three-time recipient of the Math for America Master Teacher Fellowship, a New York State Master Teacher, and a member of the Advisory Council of the National Museum of Mathematics. He has served on New York State's Common Core Mathematics Standards Review Committee, the United Federation of Teachers' Common Core Standards Task Force, and as an Educational Specialist for the New York State Education Department.

LARISA BUKALOV is a four-time recipient of the Math for America Master Teacher fellowship and a recipient of Queens College's Excellence in Mathematics Award for promoting mathematics teaching as a profession. She has taught all levels of math, coached the school's math team, and created a math research program for students. As part of her work with Math for America, Larisa has run several professional development sessions for teachers.

LARRY FERLAZZO teaches English, Social Studies, and International Baccalaureate classes to English Language Learners and others at Luther Burbank High School in Sacramento, California. He is the author and co-author of nine books, including The ELL Teacher's Toolbox, and writes a weekly teacher advice column for Education Week Teacher. He is the recipient of the Ford Foundation's Leadership for a Changing World Award and winner of the International Reading Association Award for Technology and Reading.

KATIE HULL SYPNIESKI has taught English language learners and others at the secondary level for over twenty years. She teaches middle school English Language Arts and Social Studies at Fern Bacon Middle School in Sacramento, California, and leads professional development for educators as a consultant with the Area 3 Writing Project at the University of California, Davis. She is co-author of several books including The ELL Teacher's Toolbox.

Inhaltsverzeichnis

List of Tables xix

About the Authors xxi

About the Editors xxiii

Acknowledgments xxv

Letter from the Editors xxvii

Introduction 1

Our Beliefs about Teaching Math 2

Structure of This Book 3

Why Good Math Teaching Matters 4

I Basic Strategies 5

1. Motivating Students 7

What is It? 7

Why We Like It 8

Supporting Research 8

Common Core Connections 9

Application 10

Nurturing Student Confidence 10

Motivating Through Math 11

Rewards 14

Motivating Through Popular Culture 15

Motivating English Language Learners and Students with Learning Differences 16

Student Handouts and Examples 18

What Could Go Wrong 18

Using Fear to Motivate 18

Stereotype Threat 19

"Why Do We Need to Know This?" 19

Misreading Students 20

Limitations to Motivation 21

Technology Connections 21

Figures 22

Figure 1.1 Pattern Blocks 22

Figure 1.2 Rotational Symmetry 23

Figure 1.3 Exponential Growth 24

Figure 1.4 Identify a Void 26

2. Culturally Responsive Teaching 27

What is It? 27

Why We Like It 28

Supporting Research 28

Common Core Connections 29

Application 30

Self-Reflection 30

Building a Collaborative Learning Partnership 32

What Could Go Wrong 36

"Color-Blind" Teaching 36

Good Intentions 37

Finding the Right Time or Place 38

Technology Connections 38

3. Teaching Math as a Language 41

What is it? 41

Why We Like It 41

Supporting Research 42

Common Core Connections 42

Application 42

Eliciting the Need for Mathematical Language 42

Introducing Symbols and Terms 43

Translating Between Symbols and Words 45

Making Connections Between Math and English 46

Examples of Confusing Mathematical Language 46

Encouraging Mathematical Precision 48

Vocabulary Charts and Flash Cards 49

Visual and Verbal Aids 51

Word Walls and Anchor Charts 52

Student Handouts and Examples 53

What Could Go Wrong 53

Not Treating Math as a Language 53

Math as a "Bag of Tricks" 54

Technology Connections 55

Figures 57

Figure 3.1 Concept Attainment 57

Figure 3.2 Words and Symbols Chart 58

Figure 3.3 Why the Word "Height" is Confusing 58

Figure 3.4 Draw a Picture 59

Figure 3.5 Functions Anchor Chart 60

Figure 3.6 Polynomials Anchor Chart 61

Figure 3.7 Why the Formula a2 + b2 = c2 is Confusing 61

4. Promoting Mathematical Communication 63

What is It? 63

Why We Like It 63

Supporting Research 64

Common Core Connections 64

Application 64

Open-Ended Questions 64

Guiding Students in Conversation 71

Four-Step Thinking Process 74

Mathematical Writing 79

Differentiating for ELLs and Students with Learning Differences 87

What Could Go Wrong 87

Dealing with Student Mistakes 87

Dealing with Teacher Mistakes 88

Problems in Discourse 88

Finding the Time 89

Student Handouts and Examples 89

Technology Connections 89

Attribution 90

Figures 91

Figure 4.1 Algebra Tiles Activity 91

Figure 4.2 Which One Doesn't Belong? 92

Figure 4.3 Error Analysis 93

Figure 4.4 Lesson Summary 95

5. Making Mathematical Connections 97

What is It? 97

Why We Like It 97

Supporting Research 98

Common Core Connections 98

Application 98

Equivalence 99

Proportionality 101

Functions 102

Variability 104

Differentiating for ELLs and Students with Learning Differences 107

Student Handouts and Examples 108

What Could Go Wrong 108

Technology Connections 109

Figures 111

Figure 5.1 Addition and Subtraction of Polynomials 111

Figure 5.2 Multiplication with the Area Model 112

Figure 5.3 Division with the Area Model 114

Figure 5.4 Completing the Square 115

Figure 5.5 Determining the Center and Radius of a Circle 115

Figure 5.6 Why (a + b)2 ¿ a2 + b2 115

Figure 5.7 Ratios and Similarity 116

Figure 5.8 Areas of Similar Polygons 117

Figure 5.9 Volumes of Similar Solids 118

Figure 5.10 Arc Length and Sector 119

Figure 5.11 Proportional Reasoning in Circles 120

Figure 5.12 Four Views of a Function 120

Figure 5.13 Rate of Change 121

Figure 5.14 Characteristics of Polynomial Functions 123

Figure 5.15 Even and Odd Polynomial Functions 124

Figure 5.16 Why f(x) = sin (x) is Odd and g(x) = cos (x) is Even 126

Figure 5.17 Linear Regression 127

Figure 5.18 Long-Run Relative Frequency 129

Figure 5.19 Two-Way Tables 131

Figure 5.20 Conditional Probability 133

II How to Plan 135

6. How to Plan Units 137

What is It? 137

Why We Like It 137

Supporting Research 138

Common Core Connections 138

Application 139

Getting Started 139

Making Connections Between Big Ideas 139

Developing a Logical Sequence 140

Organizing Topics and Problems 141

Summarizing the Unit Plan 141

Being Flexible 141

Developing Students' Social and Emotional Learning 141

Incorporating Students' Cultures 142

Differentiating for ELLs and Students with Learning Differences 143

Student Handouts and Examples 143

What Could Go Wrong 143

Technology Connections 145

Figures 145

Figure 6.1 Unit Plan: List of Skills 146

Figure 6.2 Unit Plan: Concept Map 147

Figure 6.3 Unit Plan: Sequence of Lessons 148

Figure 6.4 Sample Unit Plan 149

7. How to Plan Lessons 151

What is It? 151

Why We Like It 151

Supporting Research 152

Common Core Connections 152

Application 152

Defining the Lesson's Scope 152

Introductory Activity 153

Presenting New Material Through Guided Questions 154

Practice 155

Differentiating for ELLs and Students with Learning Differences 155

Summary Activity 156

Student Handouts and Examples 157

What Could Go Wrong 157

Technology Connections 159

Figures 162

Figure 7.1 Do Now Problem 162

Figure 7.2 Lesson Plan: Standard Deviation 162

Figure 7.3 Lesson Plan: Slope-Intercept Form 166

Figure 7.4 Revised Baseball Field Word Problem 168

8. How to Plan Homework 169

What is It? 169

Why We Like It 169

Supporting Research 169

Common Core Connections 170

Application 170

Sources 171

Homework Format 171

Homework as Practice 172

Homework as Discovery 173

Homework as Transfer 173

Discussing Homework 174

Collecting Homework 175

Grading Homework 176

Differentiating for ELLs and Students with Learning Differences 177

Student Handouts and Examples 178

What Could Go Wrong 178

Students Who Don't Do Homework 178

Mismanaging Class Time 179

Homework Review Challenges 179

Choosing the Wrong Problems 180

Technology Connections 180

Figures 183

Figure 8.1 Homework as Practice 183

Figure 8.2 Homework as Discovery-Ratios 184

Figure 8.3 Homework as Discovery-Mean Proportional Theorem 185

Figure 8.4 Homework as Discovery-Parabolas 186

Figure 8.5 Homework as Transfer-Similarity 187

Figure 8.6 Homework as Transfer-Bank Accounts 188

9. How to Plan Tests and Quizzes 189

What is It? 189

Why We Like It 189

Supporting Research 190

Common Core Connections 190

Application 190

Types of Questions 190

Test Format 193

Quiz Format 196

Reviewing for Assessments 196

Creating Scoring Guidelines for Assessments 199

Grading Assessments 202

Analyzing Test Results 203

Returning Tests 204

Differentiating for ELLs and Students with Learning Differences 207

Alternate Forms of Assessment 208

Student Handouts and Examples 208

What Could Go Wrong 208

Poor Scheduling and Preparation 209

Assessments as Classroom Management 210

Poorly Chosen Questions 210

Mistakes on Assessments 211

Student Cheating 212

Different Versions of Tests 213

Grading and Returning Assessments 214

Test Retakes and Test Corrections 215

Technology Connections 215

Test Questions, Answers, and Scoring Guidelines 215

Test Review 216

Test Analysis 216

Figures 217

Figure 9.1 Algebra I Test 217

Figure 9.2 Precalculus Test 220

Figure 9.3 Quiz 224

Figure 9.4 Creating Scoring Guidelines 225

Figure 9.5 Blank Test Corrections Sheet 226

Figure 9.6 Completed Test Corrections Sheet 228

Figure 9.7 Test Reflection Form 229

10. How to Develop an Effective Grading Policy 231

What is It? 231

Why We Like It 232

Supporting Research 232

Common Core Connections 232

Application 232

Standards-Based Grading 232

Minimum Grading Policy 234

Point Accumulation System for Grading 236

Differentiating for ELLs and Students with Learning Differences 237

More Than Just a Grade 238

What Could Go Wrong 239

Student Handouts and Examples 240

Technology Connections 240

Figures 241

Figure 10.1 Grade Calculation Sheet 241

Figure 10.2 Completed Grade...

Details
Erscheinungsjahr: 2020
Fachbereich: Didaktik/Methodik/Schulpädagogik/Fachdidaktik
Genre: Erziehung & Bildung, Importe
Rubrik: Sozialwissenschaften
Medium: Taschenbuch
Inhalt: 560 S.
ISBN-13: 9781119573296
ISBN-10: 1119573297
Sprache: Englisch
Einband: Kartoniert / Broschiert
Autor: Wong, Bobson
Bukalov, Larisa
Redaktion: Ferlazzo, Larry
Hull Sypnieski, Katie
Herausgeber: Larry Ferlazzo/Katie Hull Sypnieski
Hersteller: Wiley
Verantwortliche Person für die EU: Wiley-VCH GmbH, Boschstr. 12, D-69469 Weinheim, amartine@wiley-vch.de
Maße: 277 x 217 x 32 mm
Von/Mit: Bobson Wong (u. a.)
Erscheinungsdatum: 28.04.2020
Gewicht: 1,262 kg
Artikel-ID: 116945287
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