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4.6

A,b,c,d
distribution at the same teiiper atul 4.6 Electrons in semiconductors. A semiconductor has a p efective m 2x 1028 m 13 Phonon sp relation (th structure h2 The Fermi level in the semiconductor could be above or below the conduction band edge. Take the electron effective mass as the free electron mass. For Ec 0.05 eV and T = 300 K, do the following in the range 0.0 eV < E-E 0.1eV: where a is Derive an e (a) Plot the Fermi-Dirac distribution as a function of E (b) Plot the density of states as a function of E (c) Calculate the product of f(E.T)D(E), which means the average number cf 14 Ferni level s 5.9 x10 a) Calc b) Wha (e Estim d) Calc electrons at each E, and plot the product as a function of E (d) Calculate the product of E (E.T)D(E), which means the actual energy at ea allowable energy level, and plot the product as a function of E Repeat the questions for μ-E,--0.05 eV. fuction hand can k4 C
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