sophiecentaur
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That is the problem with your model; it's too simple. A single Hydrogen Atom that's in a block is entirely different from a single, isolated H gaseous atom. The Energy jump from the ground state is in the optical region, which is far too big to achieve with an ordinary collision (high speed electrons or photons will do it but that doesn't apply to the Mechanical situation you are trying to explain). A single H atom in the block (or, more reasonably, several billions of them) can be displaced about equilibrium position by as little as you want because of the band structure of the energies, rather than the discrete energy levels in a gas.Deepak K Kapur said:Imagine that a single hydrogen atom in my finger/hand comes close to a single hydrogen atom in the block..
You have ignored my very simple (car suspension) model (not prepared to draw the analogy, perhaps?) and seem to have ignored the previous mention of Energy Bands. Both those ideas are essential to grasp if you want to get anywhere here. Fact is that you could push an individual H atom millions of times and it would accelerate every time. It's "internal energy" (do you mean its Quantum Energy state?) would not change. It would be an Elastic Collision if the energy supplied were less than that required for the first transition. When you push the block, you displace billions of atoms and they will take up new positions during the push. Some of the energy involved will be stored as Potential Energy but some will end up as Phonons, which contribute to the thermal energy. (The proportion will govern the lossiness of the material - coefficient of restitution kind of thing.)
I suggest that you first get to understand the simple mechanical situation and then, if you have to, relate it to the microscopic situation. We all seem to agree that your approach is not fruitful so why not take advice and look at things a different way? It really does make sense. Alternatively, there is no shame in saying "It's too hard guv".