An LTI system with impulse response h(t) = (t – 0.5) has an output measured to be y(t) = u(t) — u(t − 3). Determine the input to the system, assuming it is initially relaxed. Note: Ignore values at the discontinuity points. (t) is the rectangular function defined as. π(t) = { |t| ≤ =/20 0_|t| > 21/1/20 O a. x(t) = (t = 0.5) O b. x(t) = 8(t) + d(t − O c. x(t) = 8(t) — 8(t – 1.5) O d. none of the choices 1) + 8(t − 2)

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An LTI system with impulse response h(t)
л(t - 0.5) has an output measured to be y(t) = u(t) — u(t − 3). Determine
the input to the system, assuming it is initially relaxed. Note: Ignore values at the discontinuity points. (t) is the rectangular
function defined as.
π(t)
1 |t| ≤ =/=
- {M}
=
|t| > 21/1/2
a. x(t) = ñ(t – 0.5)
b. x(t) = 8(t) + 8(t −
c. x(t) = 8(t) — 8(t – 1.5)
d. none of the choices
=
1) + 8(t − 2)
Transcribed Image Text:An LTI system with impulse response h(t) л(t - 0.5) has an output measured to be y(t) = u(t) — u(t − 3). Determine the input to the system, assuming it is initially relaxed. Note: Ignore values at the discontinuity points. (t) is the rectangular function defined as. π(t) 1 |t| ≤ =/= - {M} = |t| > 21/1/2 a. x(t) = ñ(t – 0.5) b. x(t) = 8(t) + 8(t − c. x(t) = 8(t) — 8(t – 1.5) d. none of the choices = 1) + 8(t − 2)
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