Cici2017
Homework Statement
Homework Equations
The Attempt at a Solution
What do I do next to work out kinetic energy?
The discussion revolves around calculating kinetic energy in oscillation problems, specifically within the context of harmonic motion and the relationships between potential and kinetic energy in such systems.
Participants are actively engaging with the concepts, asking clarifying questions and offering guidance on understanding the underlying principles rather than simply applying formulas. There is a focus on ensuring comprehension of the relationships between kinetic and potential energy.
Some participants express uncertainty about the derivation of equations and the application of concepts, indicating a need for deeper understanding rather than rote memorization. The discussion also highlights the importance of distinguishing between different types of potential energy in the context of oscillation.
Is it 1/2mω2x2?Orodruin said:What do you think? The forum rules require you to make an attempt.
(Also, why did you mark your question as solved?)
Sorry~ I don't know, I just have this equation written down in my notes. Please Hep~Orodruin said:What is your reasoning behind that expression?


So, this actually makes the point I was going for. The equation is correct and will give you the right answer. However, just applying equations blindly is the wrong way of going about to learn physics. You will be much better served by understanding where an expression comes from than trying to memorise a large set of expressions and their range of applicability. If you want to do that, this forum is a great resource for asking for explanations and clarifications. What will generally not happen here is spoonfeeding and replies to the effect of "just use this equation".Cici2017 said:Sorry~ I don't know, I just have this equation written down in my notes. Please Hep~![]()
Yes, please.Orodruin said:So, this actually makes the point I was going for. The equation is correct and will give you the right answer. However, just applying equations blindly is the wrong way of going about to learn physics. You will be much better served by understanding where an expression comes from than trying to memorise a large set of expressions and their range of applicability. If you want to do that, this forum is a great resource for asking for explanations and clarifications. What will generally not happen here is spoonfeeding and replies to the effect of "just use this equation".
If you would like, we can attempt to walk you through the reasoning behind the expression.
Orodruin said:Partially, that is how the angular frequency connects into the differential equation.
Let me ask you these questions: How does ##\omega## relate to the mass and the spring constant of the harmonic oscillator? What is the maximal potential energy of the system? What is the minimum potential energy of the system?
If you feel more comfortable solving the differential equation we can do that instead, but I think this is a quicker and more illuminating path.
P=1/2kx2Orodruin said:The relation between the frequency and the mass is correct. However, the potential energy in this problem is due to the extension/compression of the spring, not due to gravity. What is the potential energy of a spring?