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. TT (t) = O a. O b. 1 {! |t| ≤ 21/12/201 |t| > 1/1/201 x(t) = 8(t) + 8(t − 1) + 8(t - 2) x(t) = n(t - 0.5) C. none of the choices O d. x(t) = 8(t) – 8(t-1.5)
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. TT (t) = O a. O b. 1 {! |t| ≤ 21/12/201 |t| > 1/1/201 x(t) = 8(t) + 8(t − 1) + 8(t - 2) x(t) = n(t - 0.5) C. none of the choices O d. x(t) = 8(t) – 8(t-1.5)
Introductory Circuit Analysis (13th Edition)
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![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.
TT (t)
=
O a.
O b.
1
{!
|t| ≤ 21/12/201
|t| > 1/1/201
x(t) = 8(t) + 8(t − 1) + 8(t - 2)
x(t) = n(t - 0.5)
C.
none of the choices
O d. x(t) = 8(t) – 8(t-1.5)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3198d201-60ab-49b2-b426-6d433e2317b4%2F0e7d7bec-a3ee-4da2-9363-7b11f95402bf%2Frrj4v8f_processed.png&w=3840&q=75)
Transcribed Image Text: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.
TT (t)
=
O a.
O b.
1
{!
|t| ≤ 21/12/201
|t| > 1/1/201
x(t) = 8(t) + 8(t − 1) + 8(t - 2)
x(t) = n(t - 0.5)
C.
none of the choices
O d. x(t) = 8(t) – 8(t-1.5)
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