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  • Electrical Engineering Archive: Questions from 2024-03-19

    The input to an inverting opamp amplifier circuit (as shown in Figure 4.11 in our textbook) is v s = −0.1 V and Rs = 1kΩ. If the opamp's supply voltage is Vcc = 10 V, what is the maximum value that Rf can assume before saturating the op amp? Figure P4.11: Circuit for Problems 4.11 and 4.12.

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    Assume the following unless stated otherwise for a 0.25 μm CMOS process: VDD = 5 V, Lmin = 0.25 μm Vtn = 0.5 V or −1 V (choose accordingly), Vtp = −0.5 V μnCox = 265 μA/V2, μpCox = 90 μA/V2 Consider a resistively loaded inverter with a load of Ctot = 300 fF. a) Design the inverter (specify W, L values for the transistor, and RL) so that VOL = 0.025 V. b) Calculate all the other voltages of the voltage transfer characteristic. c) Find the noise margins and the area of the inverter.

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    Assume the following unless stated otherwise for a 0.18 μm CMOS process: VDD = 3.3 V, Lmin = 0.18 μm Vtn = 0.5 V or −1 V (choose accordingly), Vtp = −0.5 V μnCox = 390 μA/V2, μpCox = 90 μA/V2 Consider a resistively loaded inverter with a load of Ctot = 180 fF. a) Calculate RL so that VOL = 0.15 V using a minimum-size driver. c) Calculate the τPHL propagation delay using the differential equation method and the RC method. Compare and comment on your results.

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    Assume the following unless stated otherwise for a 0.18 μm CMOS process: VDD = 3.3 V, Lmin = 0.18 μm Vtn = 0.5 V or −1 V (choose accordingly), Vtp = −0.5 V μnCox = 390 μA/V2, μpCox = 90 μA/V2 Consider a CMOS inverter with a load of Ctot = 250 fF. a) Calculate all five voltages of the voltage transfer characteristic for kn = kp. b) Find the noise margins and the area of the inverter. c) Make a qualitative evaluation of the inverter regarding its static performance. d) Calculate the rise time τr using the RC method

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    Figure below shows an ideal voltage amplifier with a gain of +2 V/V (usually implemented with an op amp connected in the noninverting configuration) and a resistance R connected between output and input. a) Using Miller's theorem, show that the input resistance Rin = −R . b) Use Norton's theorem to replace Vsig, Rsig, and R in with a signal current source and an equivalent parallel resistance. Show that by selecting Rsig = R, the equivalent parallel resistance becomes infinite and the current IL into the load impedance ZL becomes Vsig/R. The circuit then functions as an ideal voltage-controlled current source with an output current IL. c) If ZL is a capacitor C, find the transfer function Vo/Vsig and show it is that of an ideal noninverting integrator.

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    Question 4 (P4.57) A source-follower circuit with a saturated load is shown. The transistor parameters are VTND = 1 V, KnD = 1 mA/V2 for MD, and VTNL = 1 V, KnL = 0,1 mA/V2 for ML. Assume λ = 0 for both transistors. Let VDD = 9 V. a) Determine VGG such that the quiescent value of vDSL is 4 V . b) Show that the small-signal open-circuit (RL = ∞) voltage gain about this Q-point is given by Av = 1 1 + KnL/KnD. c) Calculate the small-signal voltage gain for RL = 4 kΩ.

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    9.14. (a) Draw the low-frequency ac and midband equivalent circuits for the common-base amplifier in Fig.P9.14. if Rl = 75 Ω, RE = 4.3 kΩ, RC = 2.2 kΩ, R3 = 51 kΩ, and β0 = 100. (b) Write an expression for the transfer function of the amplifier and identify the location of the two low-frequency poles and two low-frequency zeros. Assume r0 = ∞ and the Q-point = (1.5 mA, 5 V). (c) What are the midband gain and lower cutoff frequency of the amplifier? (d) What are the values of −VEE and VCC? (e) What are the lower-cutoff frequency and midband gain of the amplifier if RE = 430 kΩ, RC = 220 kΩ, R3 = 510 kΩ, and the Q-point is (15 μA, 5 V) ? (f) What are the values of −VEE and VCC in part (e)?

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    In the following problems, unless otherwise stated, assume μnCox = 200 μA/V2, μpCOx = 100 μA/V2, λ = 0, and VTH = 0.4 V for NMOS devices and −0.4 V for PMOS devices. If λ ≠ 0, determine the voltage gain of the stages shown in Fig. (1) (a) (b) (c)

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    Consider a four-input NMOS NOR logic gate with a depletion load similar to the circuit in Figure P16.19. Assume VDD = 2.5 V, VTND = 0.4 V, and VTNL = −0.6 V. The maximum value of vO in its low state is to be 50 mV. (a) Determine KD/KL. (b) The maximum power dissipation in this NOR logic gate is to be 50 μW. Determine the width-to-length ratio of each transistor. (c) Determine vO when (i) two inputs are a logic 1, (ii) three inputs are a logic 1, and (iii) all inputs are a logic 1. Figure P16.19

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    The transistor parameters for the circuit in Figure P16.21 are: VTN = 0.8 V for all enhancement-mode devices, VTN = −2 V for the depletion-mode devices, and kn' = 60 μA/V2 for all devices. The width-to-length ratios of ML2 and ML3 are 1, and those for MD2, MD3, and MD4 are 8. (a) For vX = 5 V, output vO1 is 0.15 V, and the power dissipation in this inverter is to be no more than 250 μW. Determine (W/L)M L1 and (W/L)M D1. (b) For vX = vY = 0, determine vO2.

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    Consider the NMOS circuit in Figure P16.22. The transistor parameters are (W/L)X = (W/L)Y = 12, (W/L)L = 1, and VT N = 0.4 V. Neglect the body effect. (a) Determine vO when vX = vY = 2.9 V. (b) What are the values of vGSX , vGSY , vDSX , and vDSY ? [Hint: Set the drain current in each device equal to each other. Also, neglect the terms v2O , v2DSX , and v2DSY ].

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    Figure P16.23 In the NMOS circuit in Figure P16.23, the transistor parameters are: (W/L)X = (W/L)Y = 4, (W/L)L = 1, VTNX = VTNY = 0.8 V, and VTNL = −1.5 V. (a) Determine vO when vX = vY = 5 V. (b) What are the values of vGSX, vGSY, vDSX, and vDSY? Repeat part (a) for γ = 0.5.

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    Analog Communication Homework 1 Fourier Transform Consider the following function: g(t) = { −1, 0 < x < 0.5 1, −0.5 < x < 0 0, otherwise a) Find the Fourier transform of g(t) b) Find magnitude spectrum of G(f) c) Find the phase spectrum of G(f) d) Calculate G(f), |G(f)|, phase of G(f) at a frequency of your choice between 1 Hz and 5 Hz, e) Find the frequency where |G(f)| is maximum f) Find the maximum of |G(f)| g) Find the range of frequencies where |G(f)| is above half the maximum

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