(b) A system that consists of several blocks is designed and shown in Figure Q2(b). The blocks are built in the cascading form. Estimate and sketch the new output signal, z(t) when the plant is connected in series after the convolution system in Figure Q2. Assume the value of G1 = G3 = 1 and G2 = G4 = 2. %3D G1 y(t) z(t) + G3 G2 G4 Figure Q2(b)

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Author:Robert L. Boylestad
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(ВЕКС 2433)
(b) A system that consists of several blocks is designed and shown in Figure Q2(b). The
blocks are built in the cascading form. Estimate and sketch the new output signal, z(t)
when the plant is connected in series after the convolution system in Figure Q2. Assume
the value of G, = G3 = 1 and G2 = G4 = 2.
y(t)
G3
G2
G4
Figure Q2(b)
Transcribed Image Text:(ВЕКС 2433) (b) A system that consists of several blocks is designed and shown in Figure Q2(b). The blocks are built in the cascading form. Estimate and sketch the new output signal, z(t) when the plant is connected in series after the convolution system in Figure Q2. Assume the value of G, = G3 = 1 and G2 = G4 = 2. y(t) G3 G2 G4 Figure Q2(b)
(ВЕКС 2433)
QUESTION 2
Most of the circuit are performed using the linear and time-invariant properties. Due to these
properties, it can be simplified as a linear-time invariant (LTI) system. The LTI system is
performed using a convolution operation that comprises an input signal, an output signal and
impulse response as shown in Figure Q2. From the figure, the system is represented as impulse
response, h(t). The input signal, x(t) is given to the system to produce the output signal, y(t).
Answer all the question below:
x (t)
y(t)
h(t)
Figure Q2
(a)
Given an impulse response, h(t) as shown in Figure Q2(a) and an input signal, x(t) as
expressed in equation (2), use the convolution operation to analyze the output signal,
y(t). Sketch the graph of output signal, y(t).
x(t) = u(t) – u(t – 1)
(2)
h(t)
4
Figure Q2(a)
Transcribed Image Text:(ВЕКС 2433) QUESTION 2 Most of the circuit are performed using the linear and time-invariant properties. Due to these properties, it can be simplified as a linear-time invariant (LTI) system. The LTI system is performed using a convolution operation that comprises an input signal, an output signal and impulse response as shown in Figure Q2. From the figure, the system is represented as impulse response, h(t). The input signal, x(t) is given to the system to produce the output signal, y(t). Answer all the question below: x (t) y(t) h(t) Figure Q2 (a) Given an impulse response, h(t) as shown in Figure Q2(a) and an input signal, x(t) as expressed in equation (2), use the convolution operation to analyze the output signal, y(t). Sketch the graph of output signal, y(t). x(t) = u(t) – u(t – 1) (2) h(t) 4 Figure Q2(a)
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