Simple harmonic motion of an ideal spring

AI Thread Summary
The discussion centers on the analysis of simple harmonic motion involving an ideal spring with a spring constant of 25 N/m and a 1 kg mass. Participants explore the correct application of force equations, particularly the inclusion of gravitational force when analyzing the system's motion. There is confusion regarding the definitions of position and extension, as well as the implications of energy conservation during oscillation. Key points include the need to establish a reference point for extension and the distinction between potential energy and kinetic energy at different points in the oscillation cycle. Ultimately, the conversation emphasizes the importance of accurately defining variables and understanding the dynamics of the system to solve for acceleration and maximum extension.
  • #51


no I mean if the mass is heavy enough(not so heavy that it deforms the spring)then it wouldn't quite rise back up to that same position..
 
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  • #52


pb23me said:
no I mean if the mass is heavy enough(not so heavy that it deforms the spring)then it wouldn't quite rise back up to that same position..

If it doesn't then it's because the spring deformed.
 
  • #53


It will rise back up to the original position, disregarding any dissipative force like air drag, and damping.

Conservation of energy demands that i rise back to the original position.

Edit: mindscape beat me to it...
 
  • #54


thanx for all the help...appreciatcha!:approve:
 

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