Active Learning in the Mathematics Classroom, Grades 5-8
Autor Hope M. Martinen Limba Engleză Paperback – 24 apr 2007
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Specificații
ISBN-13: 9781412949781
ISBN-10: 1412949785
Pagini: 208
Ilustrații: Illustrations
Dimensiuni: 216 x 279 x 12 mm
Greutate: 0.6 kg
Ediția:Second Edition
Editura: SAGE Publications
Colecția Corwin
Locul publicării:Thousand Oaks, United States
ISBN-10: 1412949785
Pagini: 208
Ilustrații: Illustrations
Dimensiuni: 216 x 279 x 12 mm
Greutate: 0.6 kg
Ediția:Second Edition
Editura: SAGE Publications
Colecția Corwin
Locul publicării:Thousand Oaks, United States
Recenzii
"Provides the practicing teacher with a treasure trove of activities to build mathematical reasoning and understanding in a way that opens students' eyes to real-world mathematics applications."
"Well organized and ideal for a busy teacher. Teachers can select clearly described activities that are appropriate for the students in their classes."
"Well organized and ideal for a busy teacher. Teachers can select clearly described activities that are appropriate for the students in their classes."
Cuprins
Preface
Acknowledgments
About the Author
NCTM Standards Table
1. Investigations: Estimation, Large Numbers, and Numeration
Introduction
$1,000,000 Long
How Many Strides to Walk Around the Earth?
Rectangles and Factors
Venn Diagrams: LCM and GCF
Dessert for a Crowd
5 x 5 Puzzle Cents
Chocolate Chip Cookies
Music and Fractions
Mathematical Palindromes
2. Active Algebra
Introduction
Patterns, Patterns, Patterns
Algebra Jokes
The M & M Mystery
Algebra Match
Inequality Number Line Match
Mind Reading or Algebra?
3. Geometry: Our Mathematical Window to the World
Introduction
Folding a Tangram
Making a Tangram Quilt
Pentominoes
Open-Top Boxes
Explorations With Cereal Boxes
The Painted Cube
Cubes That Grow
4. The Measure of Mathematics
Introduction
Just How Big Is the Statue of Liberty?
Gummi Worms
What Happened 1,000,000 Seconds Ago?
How Long Would It Take to Walk to China? —Through the Center of the Earth
Shoe Length vs. Height
EggsCeterea
5. Data Collection and Probability
Introduction
Super Survey
What Is Your Favorite Subject?
Stars of the NBA
Dice and Probability
Is This Game Fair?
Dinosaurs and Probability
Interactive Web Sites to Make Math/Technology Connections
Bibliography
Acknowledgments
About the Author
NCTM Standards Table
1. Investigations: Estimation, Large Numbers, and Numeration
Introduction
$1,000,000 Long
How Many Strides to Walk Around the Earth?
Rectangles and Factors
Venn Diagrams: LCM and GCF
Dessert for a Crowd
5 x 5 Puzzle Cents
Chocolate Chip Cookies
Music and Fractions
Mathematical Palindromes
2. Active Algebra
Introduction
Patterns, Patterns, Patterns
Algebra Jokes
The M & M Mystery
Algebra Match
Inequality Number Line Match
Mind Reading or Algebra?
3. Geometry: Our Mathematical Window to the World
Introduction
Folding a Tangram
Making a Tangram Quilt
Pentominoes
Open-Top Boxes
Explorations With Cereal Boxes
The Painted Cube
Cubes That Grow
4. The Measure of Mathematics
Introduction
Just How Big Is the Statue of Liberty?
Gummi Worms
What Happened 1,000,000 Seconds Ago?
How Long Would It Take to Walk to China? —Through the Center of the Earth
Shoe Length vs. Height
EggsCeterea
5. Data Collection and Probability
Introduction
Super Survey
What Is Your Favorite Subject?
Stars of the NBA
Dice and Probability
Is This Game Fair?
Dinosaurs and Probability
Interactive Web Sites to Make Math/Technology Connections
Bibliography
Notă biografică
Hope Martin is an innovative mathematics teacher with over 40 years of experience. Having worked with children in elementary, middle school, and high school, and with teachers in local universities, she is currently a private consultant facilitating workshops across the United States and Canada. Hope, who was born and raised in the Bronx, New York, began her teaching career in Skokie, Illinois and obtained her Masters Degree in Mathematics Education from Northeastern Illinois University. Hope¿s personal experiences and knowledge of educational learning theories have convinced her that students learn mathematics more effectively when they are active participants and see its relevance to their own lives.
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