For a given discrete time system characterized by a given difference equation y(n) + y(n-1) + 0.6y(n - 2) = x(n)-x(n-1) Consider the system shown in figure below, to graphically represent x₁ (n), x₂ (n), x(n) and the output y(n) using matlab script. x₁ (n) x₂ (n) x(n) 2KHz Where x₁ (n) = 0.2 Sin (2n 20KHz Gaussian noise with amplitude of 0.05. Discrete system →y(n) n+0) with time index length (n) of 100, and x2(n) is random
For a given discrete time system characterized by a given difference equation y(n) + y(n-1) + 0.6y(n - 2) = x(n)-x(n-1) Consider the system shown in figure below, to graphically represent x₁ (n), x₂ (n), x(n) and the output y(n) using matlab script. x₁ (n) x₂ (n) x(n) 2KHz Where x₁ (n) = 0.2 Sin (2n 20KHz Gaussian noise with amplitude of 0.05. Discrete system →y(n) n+0) with time index length (n) of 100, and x2(n) is random
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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![For a given discrete time system characterized by a given difference equation
y(n) + y(n-1) + 0.6y(n − 2) = x(n) − x(n − 1)
Consider the system shown in figure below, to graphically represent x₁ (n), x₂ (n), x(n) and the output
y(n) using matlab script.
x₁ (n)
x₂ (n)
Discrete system
2KHz
Where x₁ (n) = 0.2 Sin (2n
20KHz
Gaussian noise with amplitude of 0.05.
→y(n)
n+
0) with time index length (n) of 100, and x2(n) is random](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fdc8aa8f9-3e6c-4e46-be97-2f2b1ec7ddf5%2F14f7fa50-1186-40ae-a0f1-1debdc32cc55%2Fci7o70m_processed.jpeg&w=3840&q=75)
Transcribed Image Text:For a given discrete time system characterized by a given difference equation
y(n) + y(n-1) + 0.6y(n − 2) = x(n) − x(n − 1)
Consider the system shown in figure below, to graphically represent x₁ (n), x₂ (n), x(n) and the output
y(n) using matlab script.
x₁ (n)
x₂ (n)
Discrete system
2KHz
Where x₁ (n) = 0.2 Sin (2n
20KHz
Gaussian noise with amplitude of 0.05.
→y(n)
n+
0) with time index length (n) of 100, and x2(n) is random
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