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The occupancy probability function can be applied to semiconductors as well as to metals. In semiconductors...

The occupancy probability function can be applied to semiconductors as well as to metals. In semiconductors the Fermi energy is close to the midpoint of the gap between the valence band and the conduction band. Consider a semiconductor with an energy gap of 0.66 eV at T 310 K. What is the probability that (a) a state at the bottom of the conduction band is occupied and (b) a state at the top of the valence band is not occupied? (Note: In a pure semiconductor, the Fermi energy lies symmetrically between the population of conduction electrons and the population of holes and thus is at the center of the gap. There need not be an available state at the location of the Fermi energy.) (a) Number 1.59E- Unit s This answer has no units (b) Number T1.59E-6 Units This answer has no units

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