Classical Dynamics Of Particles And Systems
Classical Dynamics Of Particles And Systems
5th Edition
ISBN: 9788131518472
Author: Stephen T. Thornton, Jerry B. Marion
Publisher: Cengage Learning India
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Chapter 1, Problem 1.17P

Obtain the cosine law of plane trigonometry by interpreting the product (AB) · (AB) and the expansion of the product.

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Suppose thatP = (x, y) has polar coordinates(r, θ ). Find the polarcoordinates for the points:  (−x, y)
(1) Show that planes perpendicular to the x-axis have equations of the form r = a sec 0 in cylindrical coordinates. (2) Show that planes perpendicular to the y-axis have equations of the form r =b csc 0 in cylindrical coordinates. (3) Find an equation of the form r = f(0) in cylindrical coordinates for the plane ax + by= c, where c+ 0.
If the rectangular coordinates of a point are given by (2, y) and its polar coordinates are (r, 30), determine y and r.

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Classical Dynamics Of Particles And Systems

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