Course Title:
VEDIC MATHEMATICS
Course Description:
Vedic Mathematics offers a holistic approach to improving both personal and professional life through enhanced cognitive abilities, increased confidence, and superior analytical skills. Whether you're a student, a professional, or someone looking to sharpen your mind, the benefits of Vedic Mathematics are vast and impactful.
Course Duration:
Part A 45Hrs
Part B 45Hrs
Course coordinator:
Swapnil Chandankhede &
Swagata Chandankhede
Course coordinator's profile(s):
Course Contents:
Module/Topic name | Sub-topic | Duration |
Part A | SEMESTER I | 45 Hours |
Module - I (Basic Vedic Mathematics) | 15 Hours | |
Introduction to Vedic Maths: History of Vedic Maths and its Features Vedic Formulae: Sutras and Upsutras | 1 | |
Vinculum Number Conversion | 2 | |
Vedic Addition, Subtraction | 3 | |
Answer Checking Method | 2 | |
Multiplication methods | 5 | |
Multiplication Tables | 2 | |
Module - II (Basic to Intermediate Vedic Mathematics) | 15 Hours | |
Division | 8 | |
Squares | 1 | |
Square - Roots | 1 | |
Cubes | 1 | |
Cube - Roots | 2 | |
Ancient Mathematician and their notable work gifted to the World | 2 | |
Module - III (Intermediate to Advanced Vedic Mathematics) | 15 Hours | |
Algebra | 2 | |
Multiplication of Polynomials | 2 | |
Highest Common Factor of Polynomials | 2 | |
Division of Polynomials | 2 | |
Linear equations one variable | 3 | |
Linear equations two variables | 2 | |
Quadratic equation | 2 | |
Part B | SEMESTER II | 45 Hours |
Module - IV (Advanced Vedic Mathematics) | 15 Hours | |
Beginning of Mathematics and Applications of Mathematics before Vedic Civilization | 3 | |
Coordinate geometry | 3 | |
Vedic Geometry | 3 | |
Triplets | 3 | |
Trigonometry | 3 | |
Module - V (Advanced to Applied Vedic Mathematics) | 15 Hours | |
Determinant | 2 | |
Calculus Differentiation Integration Inverse function |
4 4 2 | |
Factorisation of cubic Polynomial | 2 | |
Harder Factor | 1 | |
Module - VI (Applied Vedic Mathematics) | 15 Hours | |
Applications of Vedic Mathematics for Competitive Examinations | 3 | |
Applied Advanced Multiplier | 1 | |
Algorithm | 1 | |
Vedic Coding | 1 | |
Pie | 1 | |
Cryptography | 1 | |
Numerals | 2 | |
Practical | 5 | |
Contributions of Ancient Indian Mathematician – Seminar | ||
Research Paper on Indian Mathematics and Mathematician |
Course Outcomes:
By the end of this course, learners will be able to
- Overcome the fear of math
- Improved critical thinking
- Familiarity with the mathematical underpinnings and techniques
- Ability to do basic math faster and with ease.
- Appreciate the Mathematical advancements of Ancient India.
- Practical use of Vedic mathematics at advance level in the field of Science and Technology and Commerce in Current modern world.
Text Book:
Reference Books:
- Bharati Krishna Tirthaji Maharaja, (1994). Vedic Mathematics. Delhi: Motilal Banarasidas
Reference Books:
- Bhartiya Ganiti, (Marathi Edition) by Dr. Anant W. Vyawahare, Nachiket Prakashan, Nagpur
- Leelavati, Chokhambba Vidya Bhavan, Varanasi.
- Bharatiya Mathematicians, Sharda Sanskrit Sansthan, Varanasi.
- Bidder G.P. (1856) On Mental Calculation. Minutes of Proceedings, Institution of Civil Engineers (1855-56), 15, 251-280
- Beejganitam, Chokhambba Vidya Bhavan, Varanasi.
- 'Maths Sutra: The art of vedic speed calculation', George Gratzer, 2007
- Scripture E.W. (1891) American Journal of Psychology. Vol. IV 1-59
- Mitchell F.D. (1907) American Journal of Psychology. Vol. XVIII 61-143
- Aitken A.C. (1954) The Art of Mental Calculation: With Demonstrations. Transactions of the Society of Engineers. 45, 295-309
- Dow A. (1991) A Unified Approach to Developing Intuition in Mathematics, Scientific Research on the Transcendental Meditation and TM-Sidhi Program Vol 5, 3386-3398