((A))- A particle with mass (m) is moving in the cylindrical coordinates (p, p, z), (1) Lagrange's function. (2) Solve the equation of Lagrange's. If you know the potential energy is be V = V(p.,z), and (v² = p² + p²ip² + ż²).

Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter7: Hamilton's Principle-lagrangian And Hamiltonian Dynamics
Section: Chapter Questions
Problem 7.23P
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((A))- A particle with mass (m) is moving in the field of conservative force. Find in
cylindrical coordinates (p, y, z), (1) Lagrange's function. (2) Solve the equation
of Lagrange's. If you know the potential energy is be V = V(p.,z), and
(2²=p² + p²p² +ż²).
Transcribed Image Text:((A))- A particle with mass (m) is moving in the field of conservative force. Find in cylindrical coordinates (p, y, z), (1) Lagrange's function. (2) Solve the equation of Lagrange's. If you know the potential energy is be V = V(p.,z), and (2²=p² + p²p² +ż²).
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