4) Consider the following difference equation for n≥ 0. IMPORTANT: note the initial conditions have not been given, because I DO NOT want you to solve for the coefficients. - - y(n) – 0.2 y(n − 1) − 0. 15 y(n − 2) = 7 x(n) - where: x(n) (.8)"u(n) = h a) Determine an expression for the homogeneous solution: y,(n). DO NOT solve for the coefficients, but do solve for λ. Show your work! b) Determine an expression for the particular solution. y (n). DO NOT solve for the coefficients. р

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Question
4)
Consider the following difference equation for n≥ 0. IMPORTANT: note the initial conditions have not been
given, because I DO NOT want you to solve for the coefficients.
-
-
y(n) – 0.2 y(n − 1) − 0. 15 y(n − 2) = 7 x(n)
-
where: x(n) (.8)"u(n)
=
h
a) Determine an expression for the homogeneous solution: y,(n). DO NOT solve for the coefficients, but do solve
for λ. Show your work!
b) Determine an expression for the particular solution. y (n). DO NOT solve for the coefficients.
р
Transcribed Image Text:4) Consider the following difference equation for n≥ 0. IMPORTANT: note the initial conditions have not been given, because I DO NOT want you to solve for the coefficients. - - y(n) – 0.2 y(n − 1) − 0. 15 y(n − 2) = 7 x(n) - where: x(n) (.8)"u(n) = h a) Determine an expression for the homogeneous solution: y,(n). DO NOT solve for the coefficients, but do solve for λ. Show your work! b) Determine an expression for the particular solution. y (n). DO NOT solve for the coefficients. р
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