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You apply a force on an object for a certain distance. Since \[ F=-\frac{dU}{dx} \] , does there exist a potential energy graph as a function of distance along the route for your erratic path?
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\[ F = -\nabla U\] probably you mean \[ F= - {dU \over dx}\] for conservtive force in 1D
Yes, of course, sorry, I wasn't thinking
So for my obviously nonconservative force, the equation wouldn't hold and the answer is no?
Although, surely, loosely speaking, potential energy is the possibility of getting a free meal by means of being accelerated, by merit of your position (x), so my force must have some sort of potential energy. Or will the potential energy here|dw:1348686047732:dw|be infinite?
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