The following Bode plot was derived from a system whose input is r(t) and output y(t). What is the output when the input is r (t) = 2- cos(2t - 90")?

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1
You are working with a Bode plot whose magnitude is given below. The transfer function is made of
a single term, you need to determine it from the following information.
•2- -26 dB
•X1 Hz
-y- 20 Hz
OdB
slope
z dB
frequency
X Hz
y Hz
G(s) - 1/s
Gis- s+1
O G) = 1/(s^2)
O Gi) - 1/s+1)
O Gi - 10/s+1)
Decibels
Transcribed Image Text:You are working with a Bode plot whose magnitude is given below. The transfer function is made of a single term, you need to determine it from the following information. •2- -26 dB •X1 Hz -y- 20 Hz OdB slope z dB frequency X Hz y Hz G(s) - 1/s Gis- s+1 O G) = 1/(s^2) O Gi) - 1/s+1) O Gi - 10/s+1) Decibels
Question 6
The following Bode plot was derived from a system whose input is r(t) and output y(t). What is the
output when the input is r (t)
2. cos(2t – 90")?
%3D
Bode plot
20
10
-10
-20
-30
360
270
180
90
101
100
Frequency (rad/s)
10
102
O 8sin(2t+150)
O 0.2cos(2t+30)
O 12cos(21+90)
O 4cos(2t-90)
O 4cos(2t+90
Phase (deg)
Magnitude (dB)
Transcribed Image Text:Question 6 The following Bode plot was derived from a system whose input is r(t) and output y(t). What is the output when the input is r (t) 2. cos(2t – 90")? %3D Bode plot 20 10 -10 -20 -30 360 270 180 90 101 100 Frequency (rad/s) 10 102 O 8sin(2t+150) O 0.2cos(2t+30) O 12cos(21+90) O 4cos(2t-90) O 4cos(2t+90 Phase (deg) Magnitude (dB)
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