.) (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 = E₂ is empty. (b) Answer the same questions as the previous part, assuming Ep - E2 = 0.4 eV. Energy

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Pls help ASAP. Pls show all work and explain thoroughly on what equation is being used and how you come up with the answer. Also, pls underline or square the final answers. Pls do part b for this question. The answer you r giving me is wrong. Pls find both E = E1 and E = E2 given Ef - E2 = 0.4 eV. The answer should be 9.4x10^-13, and 2.08x10^-7 respectively. Pls do correctly. 

E₁
7.) (Based on Neaman 3.42) - Consider the energy levels
shown in the figure. Let T = 300K.
I
-- 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:E₁ 7.) (Based on Neaman 3.42) - Consider the energy levels shown in the figure. Let T = 300K. I -- 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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