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Geometry: A High School Course
Item #: 35958467

Geometry: A High School Course

Item #: 35958467

INR 7207

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INR 7207

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Product Details

Shop Geometry: A High School Course online at a best price in India. 0387966544
Publisher Springer
Publication date August 25, 1988
Edition 2nd
Language English
Print length 406 pages
ISBN-10 0387966544
ISBN-13 978-0387966540
Item Weight 1.6 pounds (730 grams)
Dimensions 6.5 x 1 x 9.75 inches (16.5 x 2.5 x 24.8 cm)

Product Description

Geometry: A High School Course

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Geometry & Topology Editorial Review

**** The product in question is a geometry textbook authored by Serge Lang, known for his expertise in mathematical exposition. This book stands out among high school geometry texts, receiving commendations for its clarity, structure, and ability to engage students without overwhelming them with rigor. Customers appreciate how Lang balances the mathematical principles inherent in geometry with an accessible teaching style, making it suitable for students transitioning to more complex mathematical concepts. Users report that the book encourages a deeper understanding of geometric reasoning rather than mere memorization of facts. It is praised for its organization, with many noting that it contains a significant number of exercises that reinforce learning. This combination of logical progression and real mathematical thinking equips students with skills applicable beyond the classroom. While there are some criticisms regarding the absence of discussions around non-Euclidean geometry, the overall Consensus is that this book is an exemplary resource for high school students eager to grasp foundational geometry concepts in a meaningful way. It has become a reference point for parents and educators alike as they seek quality educational resources for their students. **

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Pros

  • Clear and logical writing style
  • Well-organized content with adequate exercises
  • Introduces mathematical thinking and proofs
  • Rigorous yet approachable for high school students
  • Incorporates algebra without overshadowing geometric concepts
  • Longevity and relevance since its release in 1983

Cons

  • Lacks discussions on non-Euclidean geometry

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