Conceptual question on black bodies

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SUMMARY

The discussion centers on the differing thermal emission properties of metals and quartz at high temperatures, specifically at 1100K. A piece of metal glows red due to free electrons that absorb and dissipate energy, while quartz remains transparent and does not emit visible light due to tightly bound electrons that primarily re-emit absorbed energy. The phenomenon is attributed to the resonance characteristics of quartz, which block certain frequencies of light, contrasting with the behavior of metals that act more like black bodies.

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Homework Statement


A piece of metal turns red when at 1100K while a piece of quartz doesn't "shine" (i.e. emits in the visible range I guess) at this temperature. Explain this phenomenon knowing that quartz is transparent to visible light.


Homework Equations


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The Attempt at a Solution


This question blows my mind. A first reaction would be to say that the quartz doesn't behaves like a black body since it doesn't absorbs (in the sense of a black body) visible light. This is however totally false in the sense that ice is also transparent and has an emissivity of 0.97 which is almost a black body (in fact I guess it absorbs any other light with different frequencies than light in the visible spectra).
Also I don't know the theory of transparent materials. I know they absorbs light and then re emit it with the same wavelength and a perfectly transparent wouldn't absorb any photon (so a white body?), however it wouldn't reflect either, or few.
I'm just clueless. If you have any idea, feel free to share.
 
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Probably the availability of the free electrons is the reason of red hot metal. When the photons fall on the metal, the electrons absorb them. Since the electrons are free to move, this energy is dissipated in the metal, increasing its temperature. In the quartz, the electrons are tightly bound. So the energy absorbed by them is mostly re emitted. It is the cause of transparency. Quartz has a resonance phenomenon due to which it blocks certain frequencies.
 
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