A Treatise On the Analytical Dynamics of Particles And Rigid Bodies; With An Introduction to the Problem of Three Bodies

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(Camb. Math. Tripos, Part I, 1900.) 17. In the vertical motion of a heavy particle descending in a medium whose resistance varies as the square of the velocity, shew that the quantity -ka. kB e +e ', where kv 2 is the resistance, and a and /3 are the distances described in two successive equal intervals r of time, depends only on t and is independent of the initial velocity.
(Coll. Exam.) W. D. 16 242 Non-holonomic Systems. Dissipative Systems [ch.
18. Prove that a heavy particle, let fall from
... rest in a medium in which the resistance varies as the square of the velocity, will acquire a velocity Uta.nh(gt/U), and describe a space U 2 log cosh (gtjU)lg in a time t, where U denotes the terminal velocity in the medium.
Shew also that, for the complete trajectory of a projectile in such a medium, the angle 8 between the asymptotes is given by U 2 I F 2 =arcsinh cot 8 + oot8 cosec 6, where Fis the velocity when the projectile moves horizontally. (Coll. Exam.) 19. Shew that the horizontal and vertical coordinates (x, y) of a particle moving under gravity in a medium of which the resistance is R satisfy the equation &y , igR _^ Q difi «* cos 3 ' v being the velocity and the inclination of the tangent to the horizontal.


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