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The Enchanting Arithmetic: Different Easy Approach to Arithmetic SECOND EDITION

Author Mr Sridharan R
Publisher CreateSpace Independent Publishing Platform
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Book Details
ISBN / ASIN1475266103
ISBN-139781475266108
AvailabilityUsually ships in 24 hours
Sales Rank9,910,841
MarketplaceUnited States 🇺🇸

Description

ENHANCED SECOND EDITION Second Edition Enhancements *Total number of pages is more than I edition. *The flow of information is very much enhanced. *The alignment of binary conversion to decenary conversion and so on is improved. *Classification of numbers is given diagrammatically. *Fun with addition is introduced. *Special multiplications, fun triangles and funny multiplications are introduced. *More special numbers with powers and power triangles are introduced. *More information about prime numbers and divisibility tests are introduced. *More information about the formation of palindrome numbers is introduced. *More information about the polygonal numbers with diagrammatic representation and classification of polygonal numbers is introduced. *Magic hexagon is introduced. MAIN FEATURES >Important arithmetic terms and definitions >Lucid explanation of terminologies >Glossary of arithmetic numbers >Comparative study of mathematical properties >Understanding explanation of basic arithmetic for competitive examinations >Clearly an enchanting arithmetic book for further studies >Understand arithmetic logic by doing differently >Companion for elementary to Professional levels of students Mathematics is an important subject without which we cannot imagine the modern world of science and technology. In mathematics, arithmetic is the back bone of mathematical sciences. Here we deal with some basic concepts of arithmetic and their applications which you will also feel enchanting and make more interesting to read a lot. The approach could be different than normal. This book is written in a simple language with examples, and definitions for easy understanding of the readers from various backgrounds. We hope this book will provide a better understanding of concepts in arithmetic. 1. Basic arithmetic 2. Addition 3. Subtraction 4. Multiplication 5. Powers 6. Division 7. Palindrome numbers 8. Arithmetic of zero and infinity 9. Sequences and series 10. Polygonal numbers 11. Magic mathematics Subject index A Centered triangular prime Absolute property Centered cube number Abundant number Centered dodecahedral number Additive property Centered icosahedral number Algebra Centered icosidigonal number Amicable number Centered icosiheptagonal number Anti commutative property Centered icosihexagonal number Arithmetic operations Centered icosinonagonal number Arithmetic progression Centered icosioctagonal number Armstrong number Centered icosipentagonal number Ascending number see Climbing number Centered icositetragonal number Automorphic number Centered icositrigonal number B Centered octahedral number Binary number Centered tetrahedral number Binary system Centered triacontagonal number Bipolygonal number Centered tridecagonal number BODMAS Chenshuwen’s sequence Branches of arithmetic Circular prime C Climbing number Captive zero Closure property Cardinal number Columnwise addition Carol prime Commutative property Centered decagonal number Complementary number Centered decagonal prime Complex number Centered dodecagonal number Composite number Centered hendecagonal number Consecutive number Centered heptadecagonal number Coprime number Centered heptagonal number Cousin prime Centered hexadecagonal number Cube number Centered hexagonal number Cube root Centered icosagonal number Cullen number Centered icosihenagonal number Cyclic number Centered nonadecagonal number D Centered nonagonal number Decagonal number Centered octadecagonal number Decagonal pyramidal number Centered octagonal number Decenary system Centered pentadecagonal number Decimal number Centered pentagonal number Deficient number Centered pentagonal square number Demlo number Centered square number Denominator Centered square prime Descending number Centered tetradecagonal number Determinative property AND THROUGH TO C TO Z