Q1: Calculate the convolution of the two signals: ›=& x(t) = 0

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Q1: Calculate the convolution of the two signals:
0<t<2T
(1,
(0,
0 <1 <T
otherwise
-16.
0, otherwise
x(t)=
and h(t)=
Q2: Compute the convolution of the following two signals:
x(t) = eu(t), a>0 and h(t) = u(t).
Q3: Let x(t) represent the signal shown in the following plot.
6 1 2
The following plot shows y₁ (t), which is a signal that is derived from x(t).
31 (1)
Determine an expression for y₁ (t) in terms of x(t).
1 2
Q5: Let us consider a complex signal
Is it power or energy signal?
t
Q4: Let x(t) represent the signal shown in the following plot.
XXL)
tv
-2-1
L1
Assume that x(t) can be written as the sum of an even part xe (t)=xe(-t)
and an odd part xo(t)=-xo(-t). For what values of t is x₂ (t) = 0?
t
x(t)= Ae
Transcribed Image Text:Q1: Calculate the convolution of the two signals: 0<t<2T (1, (0, 0 <1 <T otherwise -16. 0, otherwise x(t)= and h(t)= Q2: Compute the convolution of the following two signals: x(t) = eu(t), a>0 and h(t) = u(t). Q3: Let x(t) represent the signal shown in the following plot. 6 1 2 The following plot shows y₁ (t), which is a signal that is derived from x(t). 31 (1) Determine an expression for y₁ (t) in terms of x(t). 1 2 Q5: Let us consider a complex signal Is it power or energy signal? t Q4: Let x(t) represent the signal shown in the following plot. XXL) tv -2-1 L1 Assume that x(t) can be written as the sum of an even part xe (t)=xe(-t) and an odd part xo(t)=-xo(-t). For what values of t is x₂ (t) = 0? t x(t)= Ae
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