The problem involves a particle of mass m that can slide along a rotating rod, which rotates about one end at a constant angular velocity. The objective is to analyze the motion of the particle, represented by a specific equation, and to explore conditions under which the distance from the rotation axis decreases over time. Gravity is neglected in this scenario.
The discussion is ongoing, with participants exploring various interpretations of the forces involved and the equations governing the motion. Some participants suggest analyzing the problem in different reference frames, while others express uncertainty about the implications of certain equations and forces.
There is mention of the need to consider both inertial and rotating frames, as well as the potential confusion arising from the Coriolis force. Participants are also navigating the constraints of the problem, such as the requirement for the particle to remain on the rod and the conditions under which its distance from the rotation axis may change.
To do the first part of the question, go from here.Pranav-Arora said:
Pranav-Arora said:
r(0)=A
##r'(t)=-A\omega e^{-\omega t} \Rightarrow r'(0)=-A\omega##
Is this enough? I don't have the final answers.
ehild said:
kojo90 said:
