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Vedic Mathematics - Methods

Vedic Mathematics - Methods Preface ---------------------------------------- ---------------------------------------- ---------------- 1. I. Why Vedic Mathematics ? ---------------------------------------- ---------------------------------------- - 3. II. Vedic Mathematical Formulae ---------------------------------------- ---------------------------------- 5. 1. Ekadhikena Purvena ---------------------------------------- ---------------------------------------- ------ 7. 2. Nikhilam navatascaramam Dasatah ---------------------------------------- ------------------------- 18. 3.

Now we shall have the literal meaning, contextual meaning, process, different methods of application along with examples for the Sutras. Explanation, methods, further short-cuts, algebraic proof, etc follow. What follows relates to a single formula or a group of formulae related to the methods of Vedic Mathematics.

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Transcription of Vedic Mathematics - Methods

1 Vedic Mathematics - Methods Preface ---------------------------------------- ---------------------------------------- ---------------- 1. I. Why Vedic Mathematics ? ---------------------------------------- ---------------------------------------- - 3. II. Vedic Mathematical Formulae ---------------------------------------- ---------------------------------- 5. 1. Ekadhikena Purvena ---------------------------------------- ---------------------------------------- ------ 7. 2. Nikhilam navatascaramam Dasatah ---------------------------------------- ------------------------- 18. 3.

2 Urdhva - tiryagbhyam ---------------------------------------- ---------------------------------------- -- 31. 4. Paravartya Yojayet ---------------------------------------- ---------------------------------------- ------ 41. 5. Sunyam Samya Samuccaye ---------------------------------------- ------------------------------------ 53. 6. Anurupye - Sunyamanyat ---------------------------------------- -------------------------------------- 64. 7. Sankalana - Vyavakalanabhyam ---------------------------------------- ------------------------------ 65. 8. Puranapuranabhyam ---------------------------------------- ---------------------------------------- ---- 67.

3 9. Calana - Kalanabhyam ---------------------------------------- ---------------- -------------------------- 68. 10. Ekanyunena Purvena ---------------------------------------- ---------------------------------------- -- 69. 11. Anurupyena ---------------------------------------- ---------------------------------------- -------------- 75. 12. Adyamadyenantya - mantyena ---------------------------------------- ------------------------------ 82. 13. Yavadunam Tavadunikrtya Varganca Yojayet ---------------------------------------- ----------- 86. 14. Antyayor Dasakepi ---------------------------------------- ---------------------------------------- ----- 93.

4 15. Antyayoreva ---------------------------------------- ---------------------------------------- ------------- 96. 16. Lopana Sthapanabhyam ---------------------------------------- ------------------------------------ 101. 17. Vilokanam ---------------------------------------- ---------------------------------------- --------------- 106. 18. Gunita Samuccayah : Samuccaya Gunitah ---------------------------------------- -------------- 113. III Vedic Mathematics - A briefing ---------------------------------------- ------------------------------ 115. 1. Terms and Operations ---------------------------------------- ---------------------------------------- - 116.

5 2. Addition and Subtraction ---------------------------------------- -------------------------------------- 130. 3. Multiplication ---------------------------------------- ---------------------------------------- -------- 139. 4. Division ---------------------------------------- ---------------------------------------- --------------- 144. 5. Miscellaneous Items ---------------------------------------- --------------------------------------- 151. IV Conclusion ---------------------------------------- ---------------------------------------- ------------- 158. Preface The Sanskrit word Veda is derived from the root Vid, meaning to know without limit.

6 The word Veda covers all Veda-sakhas known to humanity. The Veda is a repository of all knowledge, fathomless, ever revealing as it is delved deeper. Swami Bharati Krishna Tirtha (1884-1960), former Jagadguru Sankaracharya of Puri culled a set of 16 Sutras (aphorisms) and 13 Sub - Sutras (corollaries). from the Atharva Veda. He developed Methods and techniques for amplifying the principles contained in the aphorisms and their corollaries, and called it Vedic Mathematics . According to him, there has been considerable literature on Mathematics in the Veda-sakhas. Unfortunately most of it has been lost to humanity as of now.

7 This is evident from the fact that while, by the time of Patanjali, about 25 centuries ago, 1131 Veda-sakhas were known to the Vedic scholars, only about ten Veda-sakhas are presently in the knowledge of the Vedic scholars in the country. The Sutras apply to and cover almost every branch of Mathematics . They apply even to complex problems involving a large number of mathematical operations. Application of the Sutras saves a lot of time and effort in solving the problems, compared to the formal Methods presently in vogue. Though the solutions appear like magic, the application of the Sutras is perfectly logical and rational.

8 The computation made on the computers follows, in a way, the principles underlying the Sutras. The Sutras provide not only Methods of calculation, but also ways of thinking for their application. This book on Vedic Mathematics seeks to present an integrated approach to learning Mathematics with keenness of observation and inquisitiveness, avoiding the monotony of accepting theories and working from them mechanically. The explanations offered make the processes clear to the learners. The logical proof of the Sutras is detailed in algebra, which eliminates the misconception that the Sutras are a jugglery.

9 Application of the Sutras improves the computational skills of the learners in a wide area of problems, ensuring both speed and accuracy, strictly based on rational and logical reasoning. The knowledge of such Methods enables the teachers to be more resourceful to mould the students and improve their talent and creativity. Application of the Sutras to specific problems involves rational thinking, which, in the process, helps improve intuition that is the bottom - line of the mastery of the mathematical geniuses of the past and the present such as Aryabhatta, Bhaskaracharya, Srinivasa Ramanujan, etc.

10 1. This book makes use of the Sutras and Sub-Sutras stated above for presentation of their application for learning Mathematics at the secondary school level in a way different from what is taught at present, but strictly embodying the principles of algebra for empirical accuracy. The innovation in the presentation is the algebraic proof for every elucidation of the Sutra or the Sub-Sutra concerned. Sri Sathya Sai Veda Pratishtan 2. I. Why Vedic Mathematics ? Many Indian Secondary School students consider Mathematics a very difficult subject. Some students encounter difficulty with basic arithmetical operations.


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