(a) If Ef equals Ec, calculate the Fermi probability of a state being occupied at E=E+kT. (b) If Ef equals Ev, determine the probability of a state being empty at E=E₁-kT. (c) Find the probability that an energy level is occupied by an electron when the state is positioned above the Fermi level by 5kT. (d) Determine the probability that an energy level is occupied by an electron when the state is positioned above the Fermi level by 10kT. Utilize Fermi-Dirac statistics with a temperature of T=300K.
(a) If Ef equals Ec, calculate the Fermi probability of a state being occupied at E=E+kT. (b) If Ef equals Ev, determine the probability of a state being empty at E=E₁-kT. (c) Find the probability that an energy level is occupied by an electron when the state is positioned above the Fermi level by 5kT. (d) Determine the probability that an energy level is occupied by an electron when the state is positioned above the Fermi level by 10kT. Utilize Fermi-Dirac statistics with a temperature of T=300K.
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Transcribed Image Text:(a) If EF equals Eo, calculate the Fermi probability of a state being occupied at E=E₂+kT.
(b) If EF equals Ev, determine the probability of a state being empty at E=E,-kT.
(c) Find the probability that an energy level is occupied by an electron when the state is
positioned above the Fermi level by 5kT.
(d) Determine the probability that an energy level is occupied by an electron when the
state is positioned above the Fermi level by 10kT.
Utilize Fermi-Dirac statistics with a temperature of T=300K.
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