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1.The work function of a material refers to the minimum energy required to remove an electron...

1.The work function of a material refers to the minimum energy required to remove an electron from the material. The work function of tungsten is 4.55 eV. Calculate the maximum wavelength (in nm) for the photoelectric emission of electrons.

2. Calculate the de Broglie wavelength (in nm) for a proton with KE = 10 eV

3. The forbidden energy bandgap of Ge is 0.66 eV. Determine the wavelength (in nm) of an incident photon that can interact with a valence electron and elevate the electron into the conduction band.

4. Determine the number of energy states per cubic cm in silicon between Ec and Ec +0.42 eV at T = 300K. The effective mass of an electron in silicon is 1.08 times its normal mass.

5. Determine the number of energy states per cubic cm in germanium between EV andEV - 0.65 eV at T = 300K. The effective mass of a hole in germanium is 0.48 times its normal mass.

6. Use the Fermi-Dirac equation to determine the probability that an allowed energy state is occupied by an electron if the state is 0.03 eV above the Fermi level and T = 400K.

7. Use the Fermi-Dirac equation to determine the probability that an allowed energy state is occupied by an electron if the state is 0.05 eV below the Fermi level and T = 500K.

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