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-1 votes
2 answers
76 views

When is minimum potential energy in simple harmonic motion not zero?

We know that in simple harmonic motion, potential energy is minimum at the mean position and it is zero since displacement is zero. So what are some cases in which minimum potential energy is not zero?...
android's user avatar
  • 91
0 votes
1 answer
124 views

Violation of energy conservation due to Lorentz Force?

We know that work done by Lorentz Force $q(\vec{v}\times\vec{B})$ is $0$ on moving charge in magnetic field as velocity is always perpendicular to the force. This means that kinetic energy remains ...
AltercatingCurrent's user avatar
1 vote
1 answer
76 views

Is a chemical gradient part of the grand potential energy?

Recently I was trying to write an intuitive explanation of entropy, and wanted to check my understanding of a simple system is accurate. Here we have a box with two sides: Starting off, there is a ...
Mike Serfas's user avatar
0 votes
1 answer
207 views

How to Derive Potential Momentum?

The only derivation/definition of potential momentum I've seen is using the fact that: $$E^2-p^2c^2=m^2c^4$$ And if you add a potential, you must subtract something else from the momentum called the ...
Bilal Salha's user avatar
0 votes
0 answers
109 views

Potential Energy of a System of Point Charges

Is the potential energy of an isolated system of point charges placed in a bounded space in equilibrium necessarily zero?
iAmSecretlyFlash's user avatar
1 vote
3 answers
1k views

Why is there a 1/2 in the expression for electrostatic energy U?

The expression for electrostatic energy is $$U= \dfrac{1}{2} \times \int \rho\,\phi\, dV$$ where $\rho$ is the charge density and $\phi$ is the potential at that point in ($dV$) Let me explain what I ...
Aravindh Vasu's user avatar
-1 votes
1 answer
71 views

How can negative total energy mean a bound state is potential zero is arbitrary?

My Understanding is that if the Hamiltonian (H) plus potential (V) of a particle if negative than we have a bound state. However I also know that a potential is defined by placing a zero at an ...
Iexist's user avatar
  • 41
1 vote
2 answers
2k views

Gravitational Potential Energy and Zero Points

I have two questions. 1) The first one has to do with the formula for deriving Gravitational Potential Energy. I learned that, for the derivation of Gravitational Potential Energy given large ...
sangstar's user avatar
  • 3,200
0 votes
0 answers
61 views

Why is the potential electrical energy defined as the negative of the work integral, using couloumbs law to represent the force?

I saw many questions formulated more or less with the same words, but what I am not understanding here is different. The Coulomb law describe a force in a charge by others charges in the environment, ...
Yassin Rany's user avatar
12 votes
3 answers
152k views

How does one prove that Energy = Voltage x Charge?

We know $$E = q V$$ where $E$ is the energy (in Joules), $V$ is the potential difference (in Volts), and $q$ is the charge. Why is this equation true and how we prove it?
Mohammad Fakhrey's user avatar
-5 votes
2 answers
4k views

Is electron volt an alternate unit for electric potential? [closed]

My question is: Can an electron volt be considered an alternate unit for electric potential?
John's user avatar
  • 11
0 votes
2 answers
375 views

Elastic potential

I have a doubt: elastic potential energy is given by: $U=\frac{k}{2}x^2+K$ but does elastic potential exist? (for example: potential gravitational energy is given by $U=mgz+K$ and gravitational ...
sunrise's user avatar
  • 1,133