Geometry Designed for Understanding Jacobs’ Geometry utilizes a clear, conversational, engaging approach to teach your student the concepts, principles, and application of Geometry through practical, real-life application! Harold Jacobs guides your student through Geometry, enabling them to discover the concepts & their applications for themselves in order to develop an understanding of the principles that goes beyond simple memorization to pass a test. Jacobs’ unique instructional approach to math means your student: Develops a true understanding of geometric principlesInteracts with concepts using real-world examples, ensuring they’ll know exactly how to apply the material they are learning to real-life and other academic subjectsIs prepared to take their understanding of Geometry concepts outside the math textbook and successfully apply them to higher math courses, sciences, & everyday lifeIs equipped with an understanding of the foundational mathematical concepts of Geometry—and once a student truly understands the concepts in Geometry, they are equipped & prepared for all higher math & sciences! Engaging, Real-World Instruction Understanding both the why and how of Geometry is foundational to your student’s success in high school and college. Jacobs’ Geometry provides students with a clear and thorough understanding of why concepts work, as well as how they are applied to solve real-world problems. A Top Choice for High School Success & College Prep Jacobs’ Geometry has proven its ability to guide students towards success and is still the choice of top teachers and schools. The unique instructional method within Jacobs’ Geometry ensures your student understands both the why and how of Geometry and establishes a strong foundation for higher math & science courses. If your student is planning for college or a STEM career, Jacobs’ Geometry ensures they are equipped with the tools they need to succeed! Geometry Student Text Includes: Full Color Illustrations16 sections, covering deductive reasoning, lines & angles, congruence, inequalities, quadrilaterals, area, triangles, circles, theorems, polygons, geometric solids, and more!Answers to select exercises in the back of the textFlexible based on focus & intensity of courseSet I exercises review ideas & concepts from previous lessons to provide ongoing application of material.Set II exercises allow student to apply material from the new lessonSet III exercises provided additional, more challenging problems
Inside, you'll find out how a proof's chain of logic works and even discover some secrets for getting past rough spots along the way. You don't have to be a math genius to grasp geometry, and this book helps you get un-stumped in a hurry!
This volume completes the English adaptation of a classical Russian textbook in elementary Euclidean geometry. The 1st volume subtitled "Book I. Planimetry" was published in 2006 (ISBN 0977985202). This 2nd...
A straightedge, compass, and a little thought are all that's needed to discover the intellectual excitement of geometry. Harmonic division and Apollonian circles, inversive geometry, hexlet, Golden Section, more. 132 illustrations.
This book is an exceptional resource for students in a general-education mathematics course or teacher-education geometry course, and since many assignments involve writing about art, this text is ideal for a writing-intensive course.
Introduces readers to geometry.
... 2018 194 Seth Sullivant, Algebraic Statistics, 2018 193 Martin Lorenz, A Tour of Representation Theory, 2018 192 Tai-Peng Tsai, Lectures on Navier-Stokes Equations, 2018 191 Theo Bühler and Dietmar A. Salamon, Functional Analysis, ...
As befits a book that emphasises visual thinking, the text is beautifully illustrated. This is a book that will inspire students and enrich any geometry or calculus course.
Heron was a prolific writer with a primary interest in the practical uses of mathematics and mechanics. He obtained the above formula in a purely geometric form (sometimes attributed to Archimedes). In the 2nd century A.D. Ptolemy, ...
This book is a self-contained introduction to the fundamental and interesting topics of geometry.
Introduction to vector algebra in the plane; circles and coaxial systems; mappings of the Euclidean plane; similitudes, isometries, Moebius transformations, much more. Includes over 500 exercises.