Atom distance and repulsive energy

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The discussion focuses on understanding the relationship between atom distance, potential energy, and repulsive energy in a physics context. The user presents an equation for potential energy involving charges and seeks clarification on calculating repulsive energy and determining equilibrium distance. Key points include the need for an explicit expression of potential energy based on atomic separation and the method to find configurations of minimum energy through calculus. The conversation emphasizes the importance of understanding these concepts for exam preparation. Overall, a clear grasp of potential energy and its derivatives is crucial for solving related problems.
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I'm had this class yesterday that I did'nt understand anything, I have exam on two days and I started to study by myself about potential energy so, I found this equation:

Ue(r) = q1 q2/4πε0r + repulsive energy (same as van der Waals)

where q1 = -q2 and each q = + or - 1.6E-19 C
and ε0 = permittivity of free space = 8.854E-12 C^2/J m. (C = coulomb)

I did the following calculation for measure the distance of separation at the minimun energy
Ue(r)=(1.6E-19 C)(-1.6E-19 C)/4*3.1416* 8.854E-12 C^2/J m
=1.95738 Jm

So, I am wondering what would be the repulsive energy that the book mention and how could I find the distance of equilibrium?

Thanks
 
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From your post, it is not clear exactly what problem you are trying to solve, but in general:

(a) You need an explicit expression for the potential energy in terms of the internuclear distances or lattice constant in your problem;
(b) You then find the configuration of minimum energy (corresponding to dU/dr = 0 for a diatomic, or dU/da = 0 for a cubic crystal with lattice constant a, etc.).
 
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