Consider a particle moving in a spherically symmetric potential \[ V(r) = \frac{1}{2}m \omega^2 r^2 + \frac{\lambda^2}{2mr^2}\] Obtain condition for circular orbits for angular momentum \(L\ne0\).
When angular momentum is zero, \(L=0\) will there be a circular orbit?
Assume angular momentum is zero, \(L=0\), and that the condition for circular orbit to holds, discuss possible types of motion that can take place.
Exclude node summary :
n
Exclude node links:
0
4727:Diamond Point
0