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→A little clarification?
:Mass applies, at most, a very weak force, and it has no connection with the speed of light squared. It's almost comical to claim that any meaningful statement of energy is found by multiplying mass times the speed of light squared.--[[User:Aschlafly|Andy Schlafly]] 22:28, 14 August 2012 (EDT)
:Mass applies, at most, a very weak force, and it has no connection with the speed of light squared. It's almost comical to claim that any meaningful statement of energy is found by multiplying mass times the speed of light squared.--[[User:Aschlafly|Andy Schlafly]] 22:28, 14 August 2012 (EDT)
::Unfortunately this doesn't really answer any of my questions. Yes, an electric field can apply a force. But the "strength" of an electric field is actually the same as a gravitational field: both decrease inversely as the square of the radius. The difference is that the strength of an electric field increases much more rapidly in proportion to charge than gravity does in proportion to mass.
::Also, electric fields exert a force only on charged particles, which why I asked how we can calculate the energy of uncharged particles such as neutrons. Do they even have energy in the sense that you mean it?
::And finally, I would still like to see the equations used to calculate the energy of a particle based on electrostatic charge. How much energy does an electron have? Is it the same as the energy of a proton (the charge is equal but opposite, but the mass is greater)?[[User:Pscott|Pscott]] 15:05, 16 August 2012 (EDT)