A particle of mass m moves along a trajectory which is parametrically given by
x = x0 cos ω1t, y = y0 sin ω2t. Find out the force on the particle. Also find out the
potential energy as a function of x and y. Find out the kinetic energy of the particle
and show that the total energy of the particle is conserved
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Explanation:
A particle of mass m is moving along a trajectory given by
x = x0 + a cos ω1t
y = y0 + b sin ω2t
The torque, acting on the particle about the origin , at t = 0 is :
(1) – m (x0 bω22 – y0 aω12) k
(2) Zero
(3) + my0a ω12 k
(4) – m (x0 b + y0 a)ω12 k
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