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CVG 004 Vedic Rekha Ganit Ayvam Trikonganit | IN-DEPTH STUDY GUIDE for IGNOU

CVG 004 Vedic Rekha Ganit Ayvam Trikonganit | IN-DEPTH STUDY GUIDE for IGNOU

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CVG 004 Vedic Rekha Ganit Ayvam Trikonganit explores ancient Indian mathematical principles in line geometry and trigonometry as described in Vedic texts, providing a comprehensive understanding of traditional mathematical techniques.

  • Study of Vedic principles in line geometry
  • Exploration of ancient trigonometric techniques
  • Practical applications from Vedic literature
  • Integration of traditional mathematical methods
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 004 Vedic Rekha Ganit Ayvam Trikonganit is a course within the Certificate in Vedic Ganit program that focuses on ancient Indian mathematical principles related to line geometry and trigonometry. Students study mathematical techniques and practices as described in Vedic texts, exploring their application in various contexts. This course aims to deepen understanding of traditional mathematical techniques and their relevance in historical and modern mathematical practices.

Key Benefits Include:

  • Study of Vedic Principles in Line Geometry: Students gain insights into Vedic principles and techniques used in line geometry, enhancing their problem-solving skills.
  • Exploration of Ancient Trigonometric Techniques: Examination of ancient trigonometric techniques provides a historical perspective on mathematical development.
  • Practical Applications from Vedic Literature: Analysis of practical applications from Vedic literature enhances understanding of mathematical concepts and their practical use.
  • Integration of Traditional Mathematical Methods: Learning traditional mathematical methods equips students with foundational knowledge applicable across various mathematical disciplines.

This course is ideal for those interested in ancient Indian mathematics, geometry, trigonometry, and historical perspectives on mathematical practices.

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