The problem involves a particle undergoing simple harmonic motion (S.H.M.) with a specified amplitude and period. The original poster seeks to determine the minimum time required for the particle to travel between two points, each located 12.5 cm from the mean position.
Several participants are exploring different interpretations of the problem and the calculations involved. Some have provided solutions and questioned their validity, while others are attempting to reconcile their understanding of the motion and the equations involved. There is ongoing dialogue about the correct approach to finding the time required for the particle's movement.
There are mentions of confusion regarding the use of angles in radians versus degrees, as well as the implications of negative time in the context of the problem. Participants are also considering the implications of the S.H.M. equations and how they relate to the specific distances involved.
Yes.gracy said:
As far as I know, no other.gracy said:
Glad to help you.gracy said:
Yes, that exactly the reason.gracy said:
You are basically calculating the time needed from the mean position to the point of farthest displacement - the amplitude. That's why what you got is a quarter of the period.gracy said:
