{"product_id":"b0hbwh6s8m","title":"CLASSICAL MECHANICS -LAGRANGE'S EQUATIONS OF MOTION: From D'Alembert's Principle to Lagrangian Mechanics","description":"\u003cp\u003eThis book presents a comprehensive introduction to  Lagrange's equations of motion , one of the fundamental formulations of analytical mechanics. Starting from  D'Alembert's principle , the derivation systematically introduces  holonomic constraints ,  generalized coordinates ,  virtual displacement , and  generalized force , leading to the formulation of the  Lagrangian function.\u003cbr\u003e\nThe book explains the derivation of Lagrange's equations for both  conservative  and  non-conservative  systems and highlights their interpretation as the generalized form of Newton's second law. Special emphasis is given to the physical meaning of generalized momentum, generalized force, and the advantages of the Lagrangian approach in analyzing constrained mechanical systems.\u003cbr\u003e\nTo reinforce learning, the book includes: A step-by-step derivation of Lagrange's equations. Conceptual learning questions with answers. Multiple-choice questions (MCQs). Five-mark, eight-mark, and ten-mark university examination questions. Clear explanations suitable for undergraduate and postgraduate students. This concise microlearning resource serves as a valuable guide for mastering the principles of  Lagrangian mechanics  and preparing for university examinations.\u003c\/p\u003e","brand":"ANT","offers":[{"title":"Ebook","offer_id":67924406501621,"sku":"YSL52103","price":5.0,"currency_code":"USD","in_stock":true}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0817\/8774\/8597\/files\/71YrkMXUiJL._SY1500.jpg?v=1793672777","url":"https:\/\/www.newbooks.store\/products\/b0hbwh6s8m","provider":"NewBooks","version":"1.0","type":"link"}