4. The C-V characteristic exhibited by an MOS-C is displayed in Figure 3. a) Is the semiconductor component of the MOS-C doped n-type or p-type? Explain. b) Draw the MOS-C energy band diagram corresponding to point (2) on the C-V characteristic. c) Draw the block charge diagram corresponding to point (1) on the C-V characteristic. d) If the area of the MOS-C is 3X103 cm², what is the oxide thickness (x.)? e) Determine WT. obtain the 20pF- 100 pF 0 Vo Figure 3 no) PHYSICAL CONSTANTS Symbol Name Electronic charge (magnitude) Permittivity of free space Boltzmann constant Planck constant Value 1.60 10-19 coul 8.85 x 10-14 farad/cm 8.617 x 10-5 eV/K 6.63 X 10 34 joule-sec 9.11 × 10-31 kg E0 k h mo Electron rest mass kT Thermal energy kTlq Thermal voltage Ks Semiconductor dielectric constant 11.8 0.0259 eV (T= 300 K) = 0.0259 V (T 300 K)

4. The C-V characteristic exhibited by an MOS-C is displayed in Figure 3. a) Is the semiconductor component of the MOS-C doped n-type or p-type? Explain. b) Draw the MOS-C energy band diagram corresponding to point (2) on the C-V characteristic. c) Draw the block charge diagram corresponding to point (1) on the C-V characteristic. d) If the area of the MOS-C is 3X103 cm², what is the oxide thickness (x.)? e) Determine WT. obtain the 20pF- 100 pF 0 Vo Figure 3 no) PHYSICAL CONSTANTS Symbol Name Electronic charge (magnitude) Permittivity of free space Boltzmann constant Planck constant Value 1.60 10-19 coul 8.85 x 10-14 farad/cm 8.617 x 10-5 eV/K 6.63 X 10 34 joule-sec 9.11 × 10-31 kg E0 k h mo Electron rest mass kT Thermal energy kTlq Thermal voltage Ks Semiconductor dielectric constant 11.8 0.0259 eV (T= 300 K) = 0.0259 V (T 300 K)

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter4: Transmission Line Parameters

Section: Chapter Questions

Problem 4.2P: The temperature dependence of resistance is also quantified by the relation R2=R1[ 1+(T2T1) ] where...

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