Find the first three numerical values, starting at time n= 0, of the impulse response of the discrete-time system described by thedifference equation9y[n] – 4y[n – 1]+ 2y[n – 2]x[n]--The first three numerical values are h[O] =h(1]and h[2] =

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Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

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An LTI discrete-time system has impulse response h[n] (2)"u[-n] Find the system response to a unit step response input. = O a. y[n] 1.5(u[n] + (3)"u[-n-1]) Ob. No Answer is Correct. Oc. O d. y[n] Oe. y[n] = y[n] 3u [n] + (3)+¹u[n+ 1] 2u[n] + (2)¹¹¹u[−n − 1] 2u[n] + (2)¹¹u[n + 1] =Y
Problem 4: An LTID system has an impulse response function given by h, [n] = 8[n + 2] – 8[n – 2]. A second LTID system has an impulse response function given by h2[n] = n(u[n + 4] – u[n – 4]). a. Sketch the functions h,[n] and h2[n] over the interval (-10
9) If two identical 3A, 100 Norton's equivalent circuits are connected in parallel with like polarity, what is the combined Norton's equivalent circuit? ture
Q2)a)Given x(t) and the impulse h1(t) as below find and draw y(t) h1(t X(t 1 1 1 -1 b)for the same system in a if the impulse response of the system is given as h(t) = > h1(t – 2m) m=-00 For the same input find and draw y(t) c)find the total energy and power of the following signal X(t) 1 -5 -4 4
The causal, LTI system described by y(n) – 0. 5y(n –1) = Bx(n- 1) - x(n- 2). The B such that the system has a finite impulse response is Answer
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Find the impulse response of the systems below. Use the impulse response to find the output for unit step input. Comment on the ROC of the impulse response, and stability (a) y(n) – 10y(n-1) = x(n) + x(n-1) (b) y(n) – 3y(n-1) + 2y(n-2) = x(n)
Problem 1e) should say (ignore the part about complex-conjugate poles/zeros ) : Setup the equation to determine breakaway/break-in points of the root locus
The unit impulse response of a second order system is (2) 6 the natural frequency and damping ratio of the system are respectively? -0.8t e sin (0.6t). Then
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The impulse response of the circuit shown in Figure (a) is known to be h(t) = u(t). (a) Find the transfer function H(s) for this circuit and use that to find the output signal v,(t) when v,(t) = 20cos(10t)u(t). (b) Find the output signal in steady-state when v,(t) = 20cos(10t + 30°). (c) Use Convolution Integral to find the output of this circuit when the input is the pulse shown in Figure (b). Plot v,(t). vſt) v,(t) Circuit volt) 1 2 h(t)=u(t) (a) (b)

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Find the first three numerical values, starting at time n= 0, of the impulse response of the discrete-time system described by the difference equation 9y[n] – 4y[n – 1] + 2y[n – 2] = x[n] The first three numerical values are h[0] =| h[1] =| and h(2] =