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Math Homework That Counts: Grades 4-6
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Math Homework That Counts: Grades 4-6Math Homework That Counts: Grades 4-6

This informative resource explores the purposes of homework and how teachers and school administrators can create more inventive and meaningful assignments. Through numerous examples of math homework assignments, Annette Raphel demonstrates how homework can reinforce skills, prepare students for classroom discussions, and inspire their mathematical creativity.

 
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About Teaching Mathematics: A K-8 Resource (3rd Edition)
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About Teaching Mathematics: A K-8 Resource (3rd Edition)About Teaching Mathematics: A K-8 Resource (3rd Edition)

A compendium of more than 240 classroom-tested lessons, this essential resource helps teachers build student understanding and skills and understand how children best learn math. In this third edition, Marilyn Burns has completely revised the first section to reflect what she has learned over the years from her classroom experience with students and her professional development experience with teachers. 
 
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Calculus Demystified : A Self Teaching Guide
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Calculus Demystified : A Self Teaching GuideCalculus Demystified : A Self Teaching Guide

THIS ONE-OF-A-KIND SELF-TEACHING TEXT OFFERS:
* Questions at the end of each chapter and section to reinforce learning and pinpoint weaknesses
* A 100-question final exam for self-assessment
* Detailed examples and solutions
 
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Advances in Geometric Modeling
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Advances in Geometric ModelingAdvances in Geometric Modeling

Advances in Geometric Modeling illustrates the significance of Geometric Modeling in construction, design and manufacture, in not only the traditional industries such as automobile and aircraft manufacturing, but also in modern industry. This includes CAD/CAM, Computer Art, Entertainment, Education and Training, Visualization, robotics, medical imaging, visualisation, painting and media, and others.
 
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Introduction to Geometric Probability
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Introduction to Geometric ProbabilityIntroduction to Geometric Probability

Here is the first modern introduction to geometric probability, also known as integral geometry, presented at an elementary level, requiring little more than first-year graduate mathematics. Klein and Rota present the theory of intrinsic volumes due to Hadwiger, McMullen, Santaló and others, along with a complete and elementary proof of Hadwiger's characterization theorem of invariant measures in Euclidean n-space. 
 
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