Electrical Engineering: Principles & Applications (7th Edition)
7th Edition
ISBN: 9780134484143
Author: Allan R. Hambley
Publisher: PEARSON
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Solve for the transfer function H(f) = Vout/Vin and draw the asymptotic Bode magnitude and phase plots for the circuit shown in Figure P6.67.
Consider the circuit shown in Figure P6.68. Sketch the Bode magnitude and phase plots to scale for the transfer function H(f) = V out / V in.
Figure P6.16 shows the input and output voltages of a certain filter operating in steady state with a sinusoidal input. Determine the frequency and the corresponding value of the transfer function.
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- 8 In the filter circuit shown in Figure P6.27: Rs = 100 2 R1 = 5 k2 R. = 4 2 C = 0.5 nF L= 1 mH Compute and plot the frequency response function. What type of filter is this?arrow_forwardSolve for the transfer function H( f )= V out / V in and draw the Bode magnitude and phase plots for the circuit shown in Figure P6.59.arrow_forwardSuppose we have a circuit for which the output voltage is the time derivative of the input voltage, as illustrated in Figure P6.20. For an input voltage given by v in ( t )= V max cos( 2πft ), find an expression for the output voltage as a function of time. Then, find an expression for the transfer function of the differentiator. Plot the magnitude and phase of the transfer function versus frequency.arrow_forward
- Solve for the transfer function H( f )= V out / V in and draw the asymptotic Bode magnitude and phase plots for the circuit shown in Figure P6.57.arrow_forwardDetermine an expression for the circuit of FigureP6.54(a) for the equivalent impedance in standardform. Choose the Bode plot from Figure P6.54(b) thatbest describes the behavior of the impedance as a function of frequency, and describe (a simple one-linestatement with no analysis is sufficient) how youwould obtain the resonant and cutoff frequencies andthe magnitude of the impedance where it is constantover some frequency range. Label the Bode plot toindicate which feature you are discussing.arrow_forwarda. Determine the frequency responseVout( jω)/Vin( jω) for the circuit of Figure P6.1. b. Plot the magnitude and phase of the circuit forfrequencies between 10 and 107 rad/s on graphpaper, with a linear scale for frequency. c. Repeat part b, using semilog paper. (Place thefrequency on the logarithmic axis.) d. Plot the magnitude response on semilog paper withmagnitude in decibels.arrow_forward
- Consider a circuit for which the output voltage is the running-time integral of the input voltage, as illustrated in Figure P6.14. If the input voltage is given by v in ( t )= V max cos( 2πft ). find an expression for the output voltage as a function of time. Then, find an expression for the transfer function of the integrator. Plot the magnitude and phase of the transfer function versus frequency.arrow_forwardSketch the magnitude of the transfer function H( f )= V out / V in to scale versus frequency for the circuit shown in Figure P6.30. What is the value of the half-power frequency? [Hint: Start by finding the Thévenin equivalent circuit seen by the capacitance.]arrow_forwardFigures (a) to (e) below show the asymptotic Bode diagrams (magnitude and phase) of the constituent parts of five different open-loop transfer functions, ??(?). The Bode diagrams are colour coded. Write the transfer function corresponding to the pair of Bode plots in the space provided to the right of each figure. No need to show any working – just write the standard form of transfer function equation for each diagram.arrow_forward
- In the circuit of Figure P6.9: R = 1.3 k2 R2 = 1.9 k2 C = 0.5182 µF Determine: a. How the voltage transfer function V.(jo) V.(jo) Hy(j») = behaves at extremes of high and low frequencies. b. An expression for the voltage transfer function and show that it can be manipulated into the form H. H,(jo) =TFjf(@)arrow_forwardIn Chapter 4, we used the time constant to characterize first-order RC circuits. Find the relationship between the half-power frequency and the time constant.arrow_forward6 For the filter circuit shown in Figure P6.26: a. Determine if this is a low-pass, high-pass, bandpass, or bandstop filter. b. Compute and plot the frequency response function if L = 11 mH C = 0.47 nF R = 2.2 k2 R2 = 3.8 k2 eee T. V Go) R c+ Vja)arrow_forward
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Why Use Bode Plots? | Understanding Bode Plots, Part 1; Author: MATLAB;https://www.youtube.com/watch?v=F6-EaZobHNk;License: Standard Youtube License