Parameters: A = 4 T= 2 Based on the provided numerical values, please find the convolution result for each of the five cases: (a) For t = 0, h(t)*x(t) = [ Select ] (b) For t = T/2, h(t)*x(t) = [ Select ] %3D (c) For t = T, h(t)*x(t) = [ Select ] d) For t = 3T/2, h(t)*x(t) = [ Select ] e) For t = 2T, h(t)*x(t) = [ Select ]

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Parameters:
A = 4
T= 2
Based on the provided numerical values, please find the convolution result for each of the five cases:
(a) For t = 0, h(t)*x(t) =
[ Select ]
(b) For t = T/2, h(t)*x(t)
[ Select ]
(c) For t = T, h(t)*x(t) =
[ Select ]
(d) For t = 3T/2, h(t)*x(t)
[ Select ]
(e) For t = 2T, h(t)*x(t) = [Select ]
Transcribed Image Text:Parameters: A = 4 T= 2 Based on the provided numerical values, please find the convolution result for each of the five cases: (a) For t = 0, h(t)*x(t) = [ Select ] (b) For t = T/2, h(t)*x(t) [ Select ] (c) For t = T, h(t)*x(t) = [ Select ] (d) For t = 3T/2, h(t)*x(t) [ Select ] (e) For t = 2T, h(t)*x(t) = [Select ]
Two rectangular pulses with amplitude A and pulse-width T are to be convolved by each other.
h(t)
x(1)|
A
A
T
h(t) * x(t) = [ h(1)x(t – A)d2
The graphical interpretation of the convolution integral has been illustrated below for five different values of t (the amount of time shift before
multiplication and integration).
(a)
(b)
x(t-X)
h(a)
x(t-)
h()
t = 0
t = T/2
-T+t
-T+t
(c)
x(t-X)
(d)
x(t-A)
h(a)
h(a)
t = T
t = 3T/2
-Tft
-T+t
in.
(e)
x(t-A)
h(A)
t = 2T
-T+t
Parameters:
A = 4
T = 2
Transcribed Image Text:Two rectangular pulses with amplitude A and pulse-width T are to be convolved by each other. h(t) x(1)| A A T h(t) * x(t) = [ h(1)x(t – A)d2 The graphical interpretation of the convolution integral has been illustrated below for five different values of t (the amount of time shift before multiplication and integration). (a) (b) x(t-X) h(a) x(t-) h() t = 0 t = T/2 -T+t -T+t (c) x(t-X) (d) x(t-A) h(a) h(a) t = T t = 3T/2 -Tft -T+t in. (e) x(t-A) h(A) t = 2T -T+t Parameters: A = 4 T = 2
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