Please answer in typing format 2. Consider the block diagram of a discrete system shown below, where k is a realconstant.(a) Determine the transfer function of the system.(b) Find the range of values of k for which the system is asymptotically stable.k+x[n]1/zk1/z➤y[n]Wk

Step 1: Step 2: Step 3: Step 4:

Answered: 2. Consider the block diagram of a…

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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A certain discrete-time system with input x[n] and output y[n] is described by the difference equation yln] – 0.4y[n – 1] = 0.8x[n] a. Draw the block diagram to implement the given difference equation. b. Find the transfer function of the system. c. Given that x[n] = 0.4", find y[n].
Given the two signals below, find a) the autocorrelation of x[n] b.) the autocorrelation of z[n] c.) the convolution of x[n] & z[n] using any method and lastly d) the cross correlation of these two signals. Show your solution.
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From the figure, (a) Obtain the transfer function ??(?)/??(?). (b) Sketch the response of eo(t) due to a step change in ei(t) of 2 V. Hint: arbitrarily pick values for L, C, R1, R2 Do each step properly and get the right answer.
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y(n) is output. x(n) is input
Can someone please help me to solve the following problem.
For the transfer functions given in the control system in the figure, find the relevant E(s) steady state error and approximately draw the response curve for the relevant input. Note: Find the kaher state error ess and the permanent state response yss and show the rise time tr, peak time tp, settling time ts, maximum overshoot M and steady state regions on the curve you drew.

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2. Consider the block diagram of a discrete system shown below, where k is a real constant. (a) Determine the transfer function of the system. (b) Find the range of values of k for which the system is asymptotically stable. k + x[n] 1/z k 1/z ➤y[n] W k