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7.) (Based on Neaman 3.42) - Consider the energy levels shown in the figure. Let T = 300K. E₁ EF 1.12 cV E₂ (a) If E₁ - Ep = 0.30 eV, determine the probability that an energy state at E = E₁ is occupied by an electron and the probability that an energy state at E = E2₂ is empty. (b) Answer the same questions as the previous part, assuming EF - E₂ = 0.4 eV. Energy

7.) (Based on Neaman 3.42) - Consider the energy levels shown in the figure. Let T = 300K. E₁ EF 1.12 cV E₂ (a) If E₁ - Ep = 0.30 eV, determine the probability that an energy state at E = E₁ is occupied by an electron and the probability that an energy state at E = E2₂ is empty. (b) Answer the same questions as the previous part, assuming EF - E₂ = 0.4 eV. Energy

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Can you please do part b showing all the steps on how you got all the values and by using the fermi energy level equation. 

7.) (Based on Neaman 3.42) - Consider the energy levels shown in the figure. Let T = 300K. E₁ EF 1.12 eV - E2 (a) If E₁ - Ep = 0.30 eV, determine the probability that an energy state at E = E₁ is occupied by an electron and the probability that an energy state at E = E₂ is empty. (b) Answer the same questions as the previous part, assuming EF - E2 = 0.4 eV. Energy
Transcribed Image Text:7.) (Based on Neaman 3.42) - Consider the energy levels shown in the figure. Let T = 300K. E₁ EF 1.12 eV - E2 (a) If E₁ - Ep = 0.30 eV, determine the probability that an energy state at E = E₁ is occupied by an electron and the probability that an energy state at E = E₂ is empty. (b) Answer the same questions as the previous part, assuming EF - E2 = 0.4 eV. Energy
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