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CVG 002 Vedic Ankganit | IN-DEPTH STUDY GUIDE for IGNOU

CVG 002 Vedic Ankganit | IN-DEPTH STUDY GUIDE for IGNOU

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CVG 002 Vedic Ankganit explores ancient Indian numerical mathematics techniques as documented in Vedic texts, offering insights into traditional mathematical practices.

  • Exploration of Vedic mathematical principles
  • Application of ancient numerical techniques
  • Study of mathematical procedures in Vedic literature
  • Use of traditional mathematical algorithms
Category : CERTIFICATE PROGRAMMES
Sub Category : Certificate in Vedic Ganit (CVG)
Products Code : CVG-9.19
HSN Code : 490110
Language : English
Author : BMAP EDUSERVICES PVT LTD
Publisher : BMAP EDUSERVICES PVT LTD
University : IGNOU (Indira Gandhi National Open University)
Pages : 300
Weight : 199 GM
Dimensions : 21.0 x 29.7 cm (A4 Size Pages)



Details

CVG 002 Vedic Ankganit is a course within the Certificate in Vedic Ganit program that delves into the principles and techniques of ancient Indian numerical mathematics. Students explore mathematical methods as described in Vedic texts, gaining insights into traditional algorithms, procedures, and applications. This course is designed to deepen understanding of Vedic mathematical practices and their relevance in historical and contemporary contexts.

Key Benefits Include:

  • Exploration of Vedic Mathematical Principles: Students gain insight into the foundational principles of Vedic mathematics, including unique methods for calculations and problem-solving.
  • Application of Ancient Numerical Techniques: Practical application of Vedic mathematical techniques enhances problem-solving skills and promotes analytical thinking.
  • Study of Mathematical Procedures in Vedic Literature: Examination of mathematical procedures as documented in Vedic texts provides a historical perspective on mathematical development.
  • Use of Traditional Mathematical Algorithms: Learning traditional algorithms helps students appreciate the efficiency and elegance of Vedic mathematical practices.

This course is ideal for those interested in ancient Indian mathematics, cultural studies, and historical approaches to mathematics.

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