Basic Engineering Circuit Analysis
11th Edition
ISBN: 9781118539293
Author: J. David Irwin, R. Mark Nelms
Publisher: WILEY
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- ANSWER THE FOLLOWING Find the transfer function, G(s) = X1(s)/F(s) as figure below, Select the best answer a. (s3 + 4s2 + 4s + 1)/ (s+1) b. s/ (s3 + 4s2 + 4s + 1) c. 1 / (s3 + 4s2 + 4s + 1) d. (s+2)/ s (s3 + 4s2 + 4s + 1)arrow_forwardProblem: Find the transfer function, G(s) = C(s)/R(s), corresponding to the differential equationarrow_forwardFind the transfer function of the given electrical system below from the state equation. Assume v(t) be the input of the system and the voltage across C be the output of the system. Let X1 be the current flowing on L1, X2 be the voltage across C and X3 be the current flowing on L2.arrow_forward
- For a DA converter, the LRC circuit chosen has inductance L= 10 H , resistance R= 10 ohms and inductance C= 0.2 F . The input digital signal is a power surge (impulse) of magnitude 100 V lasting an instant at t = a . Use your notes to model the second order differential equation in terms of the charge q suited to this application. Simplify the equation with the coefficient of q'' as 1. Use the Laplace transform and calculate the (general) output voltage vo if vo = 1/C q . Your solution will be in terms of a . Use the initial conditions q(0)=0 and q'(0)=0 . Do not use Matlab as its solution will not be identifiable in the solution entry. You must indicate in your solution:1. The simplified differential equation in terms of the charge q you will be solving2. The simplified Laplace transform of this equation where you have made L{q} subject of the equation3. The partial fractions process if required4. The completing the square process if required5. Express the solution q as a piecewise…arrow_forwardGiven the nonlinear electrical network shown above, find the transfer function relating the output nonlinear resistor voltage Vr (s), to the input source voltage V(s). Hint: Linearize the resistor equation.arrow_forwardFind the steady-state current in the series RLC circuit with R=12 Ω, L=1.2 H, C=20/3 mF, E=12,000 sin25t V. Using Differential Equations of Series RLC Circuitarrow_forward
- a) Y(ω) = 1/(5+jω) The expression above defines the frequency domain signal Y(ω) from a time domain signal y(t) i) Determine the imaginary & real parts of Y(ω). ii.Determine the signal y(t) that produced the signal Y(ω). b)What are the 3 areas of application of i.Signals ii.Systems c) Briefly summarise with explanation the difference between discrete & continuous time signal and also write an expression that describes each signal type.arrow_forwardEvalute the transfer function F(s) = V0 / I (s) of the circuit provided using the Nodalanalysis (KCL).arrow_forwardWrite equation of motion from which the transfer function, G(s) = θL(s)/T(s),arrow_forward
- The transfer function of a plant is given by: G(s) = 5 / 0.5s2 + s Design a leading compensator per root locus to bring the closed-loop poles to belocated at s = - 2 ±j3.46.arrow_forwardGiven: G(s) = s+68. Rewrite the transfer function in the form most suited for frequency responses: G(s) = K( 1 + s/w1 ). Find K, w1. ..arrow_forwardThe transfer function of a plant is given in the image. Design a leading compensator per root locus to bring the closed-loop poles to belocated at s = - 2 ± j3.46.arrow_forward
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