Solve these examples in detailed step wise
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Solve these examples in detailed step wise
EXAMPLE 3.4.5 Determine the partial-fraction expansion of the proper...
5. The z transform is a very useful tool for studying difference equations. Often difference and ...
5. The z transform is a very useful tool for studying difference equations. Often difference and differential equations are used to describe causal systems and only the causal solution is of interest. This is the "initial condition" problem of a differential equations course. But both difference and differential equations describe more than just the causal system. For instance, "backwards" solutions and "two point boundary value" solutions. One way in which to think about the problem is the ROC of the...
inverse z-transform (2 Marks / Markah) 2. By using partial-fraction expansion, solve the inverse z-transform of...
inverse z-transform
(2 Marks / Markah) 2. By using partial-fraction expansion, solve the inverse z-transform of the following functions: [Dengan menggunakan kembangan pecahan separa, selesaikan jelmaan-2 songsang pada fungsi-fungsi berikut: (1) X(z) = z(z + 3)(z+5) (z-0.4)(z-0.5)(z-0.8) (3 Marks / Markah) X(z) z! 3 - 4z"+z ; ROC; 121 > 1 (3 Marks / Markah) (iii) X(E)= (1-3 1-2 (1 - 2:') - :') (3 Marks / Markah) 2+3:-) (iv) X() = (-X (3 Marks / Markah)
signals and systems How to solve if coefficients are: A= -2 B = 1 C =...
signals and systems
How to solve if coefficients are:
A= -2
B = 1
C = 2
zBzC (b) (24 points) For the additional information given in each case below, determine the output ya for all n. (i) The system is causal and ipatn Inl (ii) The system is stable and input z--1 ii) The system is causal and stable, while the (bilateral) a-transform of input n has ROC of al<1 In (c) (8 points) For the (non-causal) system implied...
Note: Course: Discrete-time Signal Processing. Please help me to solve this problem step-by-step process. And thank...
Note: Course: Discrete-time Signal Processing. Please help me to solve this problem step-by-step process. And thank you for your great time and support. 6. For a LTI causal system, the difference equation is given as y[n] = x[n] + 0.75y[n-1]-0. 125y[n-2] Find H(z) Plot the zeroes and poles of H(z) and specify the ROC. Find y[n] for x[n]-o[n]. What kind of a system is this? High pass, Low pass, Band pass, etc.
Consider an LTI system with input sequence x[n] and output sequence y[n] that satisfy the difference equation
Consider an LTI system with input sequence x[n] and output sequence y[n] that satisfy the difference equation 3y[n] – 7y[n – 1] + 2y[n – 2] = 3x[n] – 3x[n – 1] (2.1) The fact that sequences x[ ] and y[ ] are in input-output relation and satisfy (2.1) does not yet determine which LTI system. a) We assume each possible input sequence to this system has its Z-transform and that the impulse response of this system also has its Z-transform. Express the...
2. Short-answer questions on various topics (20 marks total) In each case, clearly explain the reasoning...
2. Short-answer questions on various topics (20 marks total) In each case, clearly explain the reasoning behind your answer. a. (3 marks) A causal LTI system has an impulse response h[n], having an even component he[n] and an odd component ho[n]. The portion of he[n] for n > 0 is he[n] = 0.5(0.32)", n > 0. Determine the complete description of he[n], ho[n], and h[n]. b. (3 marks) A system has the transfer function z– 7z+6 H(2) = 22 -0.12...
Term brua 2019 Instructor: Ahnet A 1. Determine the Laplace transform and the associated region of...
Term brua 2019 Instructor: Ahnet A 1. Determine the Laplace transform and the associated region of convergence and pole-zero plot for each of the following functions of time (b) r(t)te-24 elsewhere (d) a(t) (t)+u(t) 2. Determine the function of time, a(t), for each of the following Laplace transforms and their associated regions of convergenice: )부부, Rds) > 1 d)승부 R1(s) >-1 3. Consider an LTI systern with input r(t)-ε-lu(t) and impulse response h(t)-e-2u(t). (a) Determine the Laplace transforms of ar(t)...
Consider the system:y[n]-0.5y[n-1]-0.25y[n-2]=x[n]+2x[n-1]+x[n-2] • Plot, using MATLAB, the impulse and step responses of the system. Highlight...
Consider the system:y[n]-0.5y[n-1]-0.25y[n-2]=x[n]+2x[n-1]+x[n-2] • Plot, using MATLAB, the impulse and step responses of the system. Highlight the response characteristics in your plots • Assume initial conditions y(-1) = 1, y(-2) = 0 and that the input signal to the system is a discrete-time unit step. Determine the formula for the Z-transform of the solution, Y(z). Subsequently, determine the formula for the solution, y[n], itself.
QUESTION 1 Characterise the following systems as being either causal on anticausal: yn)-ePyn-1)+u...
QUESTION 1 Characterise the following systems as being either causal on anticausal: yn)-ePyn-1)+u/n), where u/h) is the unit step and B is an arbitrary constant (B>0), Take y-1)-0. Answer with either causal or 'anticausal only QUESTION 2 For the following system: yn) -yn-1Va -x(n), for a 0.9, find y(10), assuming y(n) - o, for ns -1.Hint: find a closed form for yin) and use it to find the required output sample. (xin)-1 for n>-0) QUESTION 3 A filter has the...
Q4. a) Use Z-transform method to determine the output time sequence y(n) for the following impulse...
Q4. a) Use Z-transform method to determine the output time sequence y(n) for the following impulse response and excitation, h(n) = {2,-1,1,3}, x(n) = (-1)" u(n). b) For the DSP system shown, if x(t)=10 sin(300 ft), find x(n) and y(n). x(t) y(t) A/D h(n) =(n + 1)a"u[n] D/A f=1KHz
5. The z transform is a very useful tool for studying difference equations. Often difference and differential equations are used to describe causal systems and only the causal solution is of interest. This is the "initial condition" problem of a differential equations course. But both difference and differential equations describe more than just the causal system. For instance, "backwards" solutions and "two point boundary value" solutions. One way in which to think about the problem is the ROC of the...
inverse z-transform
(2 Marks / Markah) 2. By using partial-fraction expansion, solve the inverse z-transform of the following functions: [Dengan menggunakan kembangan pecahan separa, selesaikan jelmaan-2 songsang pada fungsi-fungsi berikut: (1) X(z) = z(z + 3)(z+5) (z-0.4)(z-0.5)(z-0.8) (3 Marks / Markah) X(z) z! 3 - 4z"+z ; ROC; 121 > 1 (3 Marks / Markah) (iii) X(E)= (1-3 1-2 (1 - 2:') - :') (3 Marks / Markah) 2+3:-) (iv) X() = (-X (3 Marks / Markah)
signals and systems
How to solve if coefficients are:
A= -2
B = 1
C = 2
zBzC (b) (24 points) For the additional information given in each case below, determine the output ya for all n. (i) The system is causal and ipatn Inl (ii) The system is stable and input z--1 ii) The system is causal and stable, while the (bilateral) a-transform of input n has ROC of al<1 In (c) (8 points) For the (non-causal) system implied...
Note: Course: Discrete-time Signal Processing. Please help me to solve this problem step-by-step process. And thank you for your great time and support. 6. For a LTI causal system, the difference equation is given as y[n] = x[n] + 0.75y[n-1]-0. 125y[n-2] Find H(z) Plot the zeroes and poles of H(z) and specify the ROC. Find y[n] for x[n]-o[n]. What kind of a system is this? High pass, Low pass, Band pass, etc.
2. Short-answer questions on various topics (20 marks total) In each case, clearly explain the reasoning behind your answer. a. (3 marks) A causal LTI system has an impulse response h[n], having an even component he[n] and an odd component ho[n]. The portion of he[n] for n > 0 is he[n] = 0.5(0.32)", n > 0. Determine the complete description of he[n], ho[n], and h[n]. b. (3 marks) A system has the transfer function z– 7z+6 H(2) = 22 -0.12...
Term brua 2019 Instructor: Ahnet A 1. Determine the Laplace transform and the associated region of convergence and pole-zero plot for each of the following functions of time (b) r(t)te-24 elsewhere (d) a(t) (t)+u(t) 2. Determine the function of time, a(t), for each of the following Laplace transforms and their associated regions of convergenice: )부부, Rds) > 1 d)승부 R1(s) >-1 3. Consider an LTI systern with input r(t)-ε-lu(t) and impulse response h(t)-e-2u(t). (a) Determine the Laplace transforms of ar(t)...
QUESTION 1 Characterise the following systems as being either causal on anticausal: yn)-ePyn-1)+u/n), where u/h) is the unit step and B is an arbitrary constant (B>0), Take y-1)-0. Answer with either causal or 'anticausal only QUESTION 2 For the following system: yn) -yn-1Va -x(n), for a 0.9, find y(10), assuming y(n) - o, for ns -1.Hint: find a closed form for yin) and use it to find the required output sample. (xin)-1 for n>-0) QUESTION 3 A filter has the...
Q4. a) Use Z-transform method to determine the output time sequence y(n) for the following impulse response and excitation, h(n) = {2,-1,1,3}, x(n) = (-1)" u(n). b) For the DSP system shown, if x(t)=10 sin(300 ft), find x(n) and y(n). x(t) y(t) A/D h(n) =(n + 1)a"u[n] D/A f=1KHz
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