Author: Chris McMullen
Publisher:
ISBN: 9781941691885
Category :
Languages : en
Pages : 210
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Book Description
Learn and practice essential geometry skills. The answer to every problem, along with helpful notes, can be found at the back of the book. This volume focuses on fundamental concepts relating to triangles, and also covers quadrilaterals and other polygons. Topics include: lines, angles, and transversals; angles of a triangle; congruent triangles; similar triangles and ratiosright triangles, including the Pythagorean theorem and special triangles; perimeter and area of a triangle, including Heron's formula; thorough coverage of bisectors, medians, and altitudes, including the incenter, circumcenter, centroid, and orthocenter (though the concepts of inscribed or circumscribed circles are reserved for Volume 2); the triangle inequality; quadrilaterals; and polygons. The author, Chris McMullen, Ph.D., has over twenty years of experience teaching math skills to physics students. He prepared this workbook of the Improve Your Math Fluency series to share his strategies for solving geometry problems and formulating proofs.
Author: Chris McMullen
Publisher: Zishka Publishing
ISBN: 9781941691892
Category :
Languages : en
Pages : 204
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Book Description
Learn and practice essential geometry skills. The answer to every problem, along with helpful notes, can be found at the back of the book. This volume focuses on fundamental concepts relating to circles, including chords, secants, tangents, and inscribed/circumscribed polygons. Topics include: radius, diameter, circumference, and area; chords, secants, and tangents; sectors vs. segments; inscribed and circumscribed shapes; the arc length formula; degrees and radians; inscribed angles; Thales's theorem; and an introduction to 3D objects, including the cube, prism, pyramid, sphere, cylinder, and cone. The author, Chris McMullen, Ph.D., has over twenty years of experience teaching math skills to physics students. He prepared this workbook of the Improve Your Math Fluency series to share his strategies for solving geometry problems and formulating proofs.
Author: Gary R. Gruber
Publisher: Sourcebooks, Inc.
ISBN: 1402253370
Category : Mathematics
Languages : en
Pages : 434
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Book Description
THE BEST PRACTICE PLUS COMPREHENSIVE STRATEGIES FOR HIGHER SCORES ON THE SAT MATH SECTION For more than 30 years, Dr. Gary Gruber has been the leading authority on the SAT and test preparation. Now, the Gruber Method delves deeper into SAT prep, providing in-depth analysis and strategies specifically for the individual math section of the test. With the explanation to a single math problem, you can answer that one test question. With theGruber strategies, you can solve thousands of problems! These strategies show you how to think critically about math problems instead of trying to solve each one individually--they will help you save time and improve your accuracy. Inside is everything you need to study to get an 800 on the math section of the SAT. COMPLETE REVIEW FOR KEY SAT MATH TEST SECTIONS Arithmetic Algebra Plane Geometry Analytic Geometry Graphs and Charts Verbal Problems INSIDER TIPS AND STRATEGIES Complete time-saving strategies Math shortcuts you ought to know Mini math refresher The 101 most important math questionsyou need to know how to solve 2 SAT math practice tests
Author: Chris McMullen
Publisher:
ISBN: 9781941691502
Category :
Languages : en
Pages : 206
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Book Description
This geometry workbook includes: 64 proofs with full solutions, 9 examples to help serve as a guide, and a review of terminology, notation, and concepts. A variety of word topics are covered, including: similar and congruent triangles, the Pythagorean theorem, circles, chords, tangents, alternate interior angles, the triangle inequality, the angle sum theorem, quadrilaterals, regular polygons, area of plane figures, inscribed and circumscribed figures, and the centroid of a triangle. The author, Chris McMullen, Ph.D., has over twenty years of experience teaching math skills to physics students. He prepared this workbook to share his strategies for writing geometry proofs.
Author: Howard Baker Kingsbury, 1879-
Publisher:
ISBN:
Category : Geometry, Plane
Languages : en
Pages : 84
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Book Description
Author: Florentin Smarandache
Publisher: Infinite Study
ISBN: 1599732998
Category : Geometry
Languages : en
Pages : 221
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Book Description
This book is a translation from Romanian of "Probleme Compilate şi Rezolvate de Geometrie şi Trigonometrie" (University of Kishinev Press, Kishinev, 169 p., 1998), and includes problems of 2D and 3D Euclidean geometry plus trigonometry, compiled and solved from the Romanian Textbooks for 9th and 10th grade students.
Author:
Publisher:
ISBN:
Category : Naval education
Languages : en
Pages : 830
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Book Description
Author: Richard Rhoad
Publisher:
ISBN: 9780883439067
Category : Geometry
Languages : en
Pages : 756
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Book Description
Author: Alfred S. Posamentier
Publisher: Courier Corporation
ISBN: 0486134865
Category : Mathematics
Languages : en
Pages : 275
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Book Description
Collection of nearly 200 unusual problems dealing with congruence and parallelism, the Pythagorean theorem, circles, area relationships, Ptolemy and the cyclic quadrilateral, collinearity and concurrency and more. Arranged in order of difficulty. Detailed solutions.
Author: P.M. Gadea
Publisher: Springer Science & Business Media
ISBN: 9048135648
Category : Mathematics
Languages : en
Pages : 446
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Book Description
A famous Swiss professor gave a student’s course in Basel on Riemann surfaces. After a couple of lectures, a student asked him, “Professor, you have as yet not given an exact de nition of a Riemann surface.” The professor answered, “With Riemann surfaces, the main thing is to UNDERSTAND them, not to de ne them.” The student’s objection was reasonable. From a formal viewpoint, it is of course necessary to start as soon as possible with strict de nitions, but the professor’s - swer also has a substantial background. The pure de nition of a Riemann surface— as a complex 1-dimensional complex analytic manifold—contributes little to a true understanding. It takes a long time to really be familiar with what a Riemann s- face is. This example is typical for the objects of global analysis—manifolds with str- tures. There are complex concrete de nitions but these do not automatically explain what they really are, what we can do with them, which operations they really admit, how rigid they are. Hence, there arises the natural question—how to attain a deeper understanding? One well-known way to gain an understanding is through underpinning the d- nitions, theorems and constructions with hierarchies of examples, counterexamples and exercises. Their choice, construction and logical order is for any teacher in global analysis an interesting, important and fun creating task.
