IGNOU CVG 004 Vedic Rekha Ganit Ayvam Trikonganit | Guess Paper | Important Question Answer | Certificate in Vedic Ganit (CVG)  (Paperback, BMA Publication)

Introduction to Vedic Geometry: Understanding the geometric concepts and principles described in ancient Indian texts and their relevance in modern mathematics. Vedic Geometry Sutras: Learning and applying geometric sutras or aphorisms from Vedic texts such as the Sulba Sutras, which provide methods for constructing geometric figures and solving geometric problems. Construction of Geometric Figures: Exploring Vedic methods for constructing basic geometric figures such as circles, squares, rectangles, and triangles using simple tools and techniques. Properties of Geometric Figures: Studying the properties and characteristics of geometric figures, including angles, sides, diagonals, and areas, and applying Vedic principles to derive geometric relationships. Geometric Constructions: Using Vedic methods for geometric constructions such as bisecting angles, dividing lines into equal parts, and constructing perpendiculars and tangents. Trigonometric Concepts in Vedic Mathematics: Understanding trigonometric concepts such as sine, cosine, tangent, and their relationships in the context of Vedic Mathematics. Trigonometric Ratios and Identities: Exploring Vedic trigonometric ratios and identities, including unique methods for calculating trigonometric values and verifying trigonometric equations. Applications of Trigonometry: Applying Vedic trigonometry techniques to solve practical problems related to heights and distances, navigation, surveying, and astronomy. Geometric and Trigonometric Problem Solving: Engaging in problem-solving activities that integrate geometric and trigonometric concepts, requiring students to apply Vedic Mathematics principles to solve complex problems.