Please solve 3.53 (b) and (d)

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Please solve 3.53 (b) and (d)

E Q
3.53 Use the equation describing the DTFT representa-
tion to determine the time-domain signals corre-
sponding to the following DTFTs:
(a) X(en) = cos(2) +isin(20)
(b) X(en) = sin(n) + cos(/).
(c) X(en)
1, π/4 < |< 3π/4,
0, otherwise
arg{X(e)} = -4
(d) X(e) as depicted in Figure P3.53(a).
(e) X(ein) as depicted in Figure P3.53(b).
(f) X(e) as depicted in Figure P3.53(c).
342
3.54 Use the defining equation for the FT to evaluate the
frequency-domain representations of the following
signals:
(a) x(t) = etu(t - 3)
(b) x(t) = e
(c) x(t) = te 'u(t)
(d) x(t)=-oa" 8(t - m), la| < 1
(e) x(t) as depicted in Figure P3.54(a).
(f) x(t) as depicted in Figure P3.54(b).
3.55 Use the equation describing the FT representation to
determine the time-domain signals corresponding to
the following FTs:
(a) X(jw) =
(cos(2w), w <
0,
otherwise
of 820
-2T
-2T
-2πT
X(e)
tr
-2π
-T
(a)
IX(e)|
sin (12)
M.M.M.
0
arg{X(e)}
2π +
J.
0
म
<-T
-2п
(b)
IX(e)|
-TT-TT/21 TT/2
0
TT
arg{X(e)}
T
2π
T
2T
3T
2T
+8
3π
1
Transcribed Image Text:E Q 3.53 Use the equation describing the DTFT representa- tion to determine the time-domain signals corre- sponding to the following DTFTs: (a) X(en) = cos(2) +isin(20) (b) X(en) = sin(n) + cos(/). (c) X(en) 1, π/4 < |< 3π/4, 0, otherwise arg{X(e)} = -4 (d) X(e) as depicted in Figure P3.53(a). (e) X(ein) as depicted in Figure P3.53(b). (f) X(e) as depicted in Figure P3.53(c). 342 3.54 Use the defining equation for the FT to evaluate the frequency-domain representations of the following signals: (a) x(t) = etu(t - 3) (b) x(t) = e (c) x(t) = te 'u(t) (d) x(t)=-oa" 8(t - m), la| < 1 (e) x(t) as depicted in Figure P3.54(a). (f) x(t) as depicted in Figure P3.54(b). 3.55 Use the equation describing the FT representation to determine the time-domain signals corresponding to the following FTs: (a) X(jw) = (cos(2w), w < 0, otherwise of 820 -2T -2T -2πT X(e) tr -2π -T (a) IX(e)| sin (12) M.M.M. 0 arg{X(e)} 2π + J. 0 म <-T -2п (b) IX(e)| -TT-TT/21 TT/2 0 TT arg{X(e)} T 2π T 2T 3T 2T +8 3π 1
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