n-1 The input to an LTI system is x n = u [n]and the corresponding output is y [n] = ()"*u [n+ 1]. Which of the following statement(s) are correct? O The system is causal O The pole-zero plot of H (z)is as follows: 0.8 0.6 0.4 0.2 -0.2 -0.4 -0.6 -0.8 -1 -1 -0.5 0.5 1 Real Part O The system is stable since the ROC of H (z) includes the unit circle. O The impulse response of the system is h (n] = 48 [n + 1] – 2(-)"u [n] O The z-transform of y n]is Y (z) = ROC < |z| < o0 4z Imaginary Part

n-1 The input to an LTI system is x n = u [n]and the corresponding output is y [n] = ()"*u [n+ 1]. Which of the following statement(s) are correct? O The system is causal O The pole-zero plot of H (z)is as follows: 0.8 0.6 0.4 0.2 -0.2 -0.4 -0.6 -0.8 -1 -1 -0.5 0.5 1 Real Part O The system is stable since the ROC of H (z) includes the unit circle. O The impulse response of the system is h (n] = 48 [n + 1] – 2(-)"u [n] O The z-transform of y n]is Y (z) = ROC < |z| < o0 4z Imaginary Part

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...

See similar textbooks

Similar questions

For the following system / transfer function, find State-Space-Model in Observer-Canonical-Form T(s) = 0.19 / [ S2 +75.9S + 1314.9]
The transfer function is H(s) = (1.2s+0.18)/(s3 + 0.74s2 + 0.92s) and C(s) = (K(s+1))/ s A) A disturbance input W(s) =W/sk , where W is a constant, into the feedbackcontroller as shown below. We set R(s) = 0. What type of disturbance input W(s)(step, ramp, or parabola) can thesystem reject (i.e., the steady-state error ess is a nonzero constant)? (B) Suppose you want to design the controller C(s) to produce a closed-loop response to areference step input that has no more than 30% maximum overshoot (Mp ≤ 0.30) and a peak timeof no more than 8 sec (tp ≤ 8). Given the specifications on Mp and tp , compute the constraintson the damping ratio ζ and the damped natural frequency ω, assuming that the closed-loop systemis approximated as a 2nd-order underdamped system. Sketch the allowable regions in thecomplex plane (the s-plane) that these constraints define, and shade in the regions where the polesshould not be placed.
a.) Find iL(0) and vC(0). b.) Find VC(s) using partial fractions. c.) Find an expression for vC(t) for t > 0.
A causal LTI system has the following system function H(z). What is the ROC for H(z)? Determine the difference equation that is satisfied by the input x[n] and the output y[n]. Find the output sequence y[n] when the input is x[n] = u[-n-1].
12 - When the unit step function is applied to the input of the control system given below, the peak time of the output signal is 0.59 s and the settlement time is 0.88 s. It is also known that the steady state error of the system is 10% for the same input. So what is the unknown K2 value in the transfer function? calculate.A) 5.7B) 4.9C) 3.7D) 7.3E) 6.4
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.
Task 4: please create a single bit magnitude comparator circuit diagram. And provide truth table(s). Task 5: create 8-bit magnitude comparator by cascading the previous diagram. Please add the created circuit to the circuit attached.
Down sampling is a very important property. Applying downsampling, find out the value of the sequence x(3n+1) when x(n) is given as x(n)=[1,2,3,4,5,6,7,8,9,10,11,12,-11,-13] for n=0 to 13.
Question 1) x(t) output, u(t) input Obtain the transfer functions of the systems given below. Obtain the system output for the input signals given by using these transfer functions. What is the effect of the change in parameters on the response? Comment briefly. What is the effect of the change in parameters on the response? Comment briefly.
Given h(n) and x(n) find the output y(n) = h(n) * x(n). Where h(n) = {1,0,1,0,1} and x(n) = {0,2,0,3,0,5,0}; where h(n=0) = 1 and x(n=0) = 0
The input to a linear time invariant system is a white Gaussian noise. The impulse response of the LTI system is given by h(t) = e-10t u(t) The output of the LTI system is denoted by Y(t). Find E[Y(t)2] P[Y(1) > √N0/2]
The input output relation for a discrete time system is expressed by the following difference equation: y(n)=ax(n)+bx(n-1)+cx(n-2)+dy(n-1)+ey(n-2) where a,b,c,d,e are non zero coefficients. Find out the two intermediate transfer functions if the system is to be realised by direct form 1.