Given the following systems, please determine if they are 1) time-invariant, or 2) linear. Justify your answers (providing counter-examples could be useful). (x(n) or x[n] denotes system input) A. y(t) = 4x(t) B. y(t) = t²x(t) C. y(t) = 2x(t)+3

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2. Given the following systems, please determine if they are 1) time-invariant, or 2) linear.
Justify your answers (providing counter-examples could be useful). (x(n) or x[n] denotes
system input)
A.
B.
y(t) = t²x(t)
C. y(t) = 2x(t)+3
D.
y(t) = 4x² (t)
E. y(t) = 4x(2t + 1)
F.
G.
H.
y(t) = 4x(t)
I.
y[n] x [2n]
y[n] x[n]x[n + 1]
=
y[n] = nx[n]
y(t) = ft/² x (T) dT
J. y(t) == x(t)
Transcribed Image Text:2. Given the following systems, please determine if they are 1) time-invariant, or 2) linear. Justify your answers (providing counter-examples could be useful). (x(n) or x[n] denotes system input) A. B. y(t) = t²x(t) C. y(t) = 2x(t)+3 D. y(t) = 4x² (t) E. y(t) = 4x(2t + 1) F. G. H. y(t) = 4x(t) I. y[n] x [2n] y[n] x[n]x[n + 1] = y[n] = nx[n] y(t) = ft/² x (T) dT J. y(t) == x(t)
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