Chapter 8

पाठ्यक्रम अभिकल्प समिति

This section lists the curriculum design committee responsible for preparing the textbook 'Numerical Analysis and Vector Calculus' for Vardhman Mahaveer Open University, Kota. It includes the names, designations, and affiliations of the chairperson, coordinators, subject experts, editors, and academic administrators. The committee comprises professors and lecturers from various universities and colleges across Rajasthan and Madhya Pradesh, reflecting a collaborative academic effort. The section also mentions the ISBN and copyright information, stating that reproduction of any part of the material without written permission from the university is prohibited.

• Lists key academic contributors to the textbook.
• Includes chairperson, coordinators, subject experts, editors, and administrative staff.
• Mentions copyright and ISBN details.
• 📌 Curriculum Design Committee: Group of subject experts responsible for preparing and reviewing the course material.
• 📌 ISBN: International Standard Book Number, unique identifier for books.

इकाई संरचना (Unit Structure/Table of Contents)

This section presents the unit-wise structure of the textbook, outlining the topics covered in each unit. The course is divided into 15 units, each focusing on a specific area of numerical analysis and vector calculus. The units range from finite differences, interpolation (with equal and unequal intervals), central and inverse interpolation, numerical differentiation and integration, algebraic and transcendental equations, linear equations, ordinary differential equations, vector calculus, differential operators, and their applications, to line, surface, and volume integrals. Page numbers for each unit are provided for easy navigation.

• 15 units covering all major topics in numerical analysis and vector calculus.
• Units include finite differences, interpolation, numerical differentiation/integration, equations, and vector calculus.
• Page numbers for each unit are specified.
• 📌 Finite Differences: Methods for estimating derivatives using discrete values.
• 📌 Interpolation: Estimating unknown values within a range of known data points.
• 📌 Numerical Integration: Approximating the value of integrals using numerical methods.