Classical Dynamics of Particles and Systems
Classical Dynamics of Particles and Systems
5th Edition
ISBN: 9780534408961
Author: Stephen T. Thornton, Jerry B. Marion
Publisher: Cengage Learning
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Chapter 1, Problem 1.30P
To determine

Show that (ϕψ)=ϕψ+ψϕ

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In a vector field V = (x^a, y^b, z^c) what is the value of ∇.V at (x, y, z) = (d, e, f) with a = 3, b = 4, c = 3, d = 1.7, e = 3.4, f = 3.4?
In spherical coordinates, find the θ Lagrange equation for a particle moving in the potential field V = V (r, θ, φ). What is the θ component of the acceleration? Hint: The θ Lagrange equation is the θ component of ma = F = −∇V ; for components of ∇V , see Chapter 6, end of Section 6, or Chapter 10, Section 9.
A vector field v is expressed in spherical coordinates as:  v (r,θ,φ) = 2r cos θ er − r sin θ eθ Calculate ∇ × v and hence show that v is everywhere conservative.

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