3.x[n] =Given the values of the following discrete-time signal x[n] (where= 0 for n < 0 and n > 4).nx[n]02.011.5023.2831.6644.14Please calculate the output y[n], for 0 ≤ n ≤ 4, when an exponential smoother isapplied to the signal x[n], where the smoothing value is a = 0.4 and y[1] = 0. Youcan round your output values y[n] to 2 decimal places when doing your calculations.

here y[n] calculated below using exponential smootherExplanation:Step 1: Step 2: Step 3: Step 4:

Answered: 3. x[n] = Given the values of the…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Regarding the continuous-time signal x (t) given below,a) Write this signal in terms of unit step function.b) Draw the signal ? (4 −3? / 2) step by step.c) Find and draw the even and odd components of this signal.
solve b
O [Template] Home... Homework Time Domain Analysis of 2nd Order Systems No.1 0.7 0.56 0.42..- 0.28 0.14 • Determine frequency and damping ratio of the poles from the given pz-map. the natural 2-0.82 -0.91 -0.975 • Also determine the transfer function of the system and state whether system is underdamped, overdamped, undamped or critically damped. 0.975 -0.91 -2 Fo.82 2.5 0.7. 0,56 0.42 0.28 0.14 -3 -2.5 -2 -1.5 -1 -0.5 No .2 When the system shown in Figure(a) is subjected to a unit-step input, the system output responds as shown in Figure(b), Determine the values of a and c from the
Q1) Use the defining equation for the DTFT coefficients to evaluate the DTFS representation for the following signals X[k] = cos(k) + j2 sin(k) x[n] .…... -2 0 1 2 4 6 l ooool™.
For the system as shown below, what is the steady-state error that can be expected for the following test inputs: (a) 15u(t), (b) 15tu(t), and (c) 17t²u(t) R(s) + C(s) 3 45
1 Q3. For the following difference equation, compute the z- transform of h(n], sketch the pole / zero pattern in the z-plane and the filter block diagram . what is the value of (B) for which the system is stable. y[n]=x[n]-x[n-1]+B y[n-1] Q4. For the z-plane pole/zero patterns shown in figure below, compute the z- transform , sketch the filter block diagram determine and sketch the impulse response sequence .let the filter gain=1. Im Im Izl=1 Jzl=1 Re Re (a) (b)
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signals and systems select all that applies
1. Consider the discrete-time signals depicted below. Solve the following discrete-time convolution sums and sketch your result. (a) sı[n] = x[n] * f[n] (b) s2[n] = y[n] * z[n] (c) s3[n] = y[n] * z[n] * 26[n – 2] (Use your answer from (b) and your knowledge of convolution properties and convolution with impulses). x[n] y[n] n -3 z[n] f[n] 2 -2
-. For the signal x[n] = 1+cos(™ analysis/synthesis equations. ), answer the following questions. Use the transform (a) What is the period of x[n]? (b) Is the DTFS of x[n] periodic? If yes, what is the period? (c) Find the DTFS of x[n].
Compute output g(x) in terms of the integral as defines a continuous-time convolution process on two continuous-time signals.

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