Design a feedback voltage amplifier to provide a voltage gain of 15. The nominal voltage source resistance is R S = 2 k Ω , and the nominal load is R L = 100 Ω . An op-amp with parameters R i = 5 k Ω , R o = 50 Ω , and a lowfrequency open-loop gain of A v = 5 × 10 3 is available. Correlate the design with a computer simulation analysis to determine the voltage gain, input resistance, and output resistance.
Design a feedback voltage amplifier to provide a voltage gain of 15. The nominal voltage source resistance is R S = 2 k Ω , and the nominal load is R L = 100 Ω . An op-amp with parameters R i = 5 k Ω , R o = 50 Ω , and a lowfrequency open-loop gain of A v = 5 × 10 3 is available. Correlate the design with a computer simulation analysis to determine the voltage gain, input resistance, and output resistance.
Solution Summary: The author analyzes the voltage gain, input resistance, and output resistance of a feedback voltage amplifier.
Design a feedback voltage amplifier to provide a voltage gain of 15. The nominal voltage source resistance is
R
S
=
2
k
Ω
,
and the nominal load is
R
L
=
100
Ω
.
An op-amp with parameters
R
i
=
5
k
Ω
,
R
o
=
50
Ω
,
and a lowfrequency open-loop gain of
A
v
=
5
×
10
3
is available. Correlate the design with a computer simulation analysis to determine the voltage gain, input resistance, and output resistance.
Open plc - ladder logic To control traffic, we have red lights to stop cars and green lights to initiate entry/exit.
If a car is in the lane, then the red lights turn ON. If no cars are in the lane, then the
green lights turn ON. Upon turning ON the main switch button, the main switch indicator
should turn ON and the system should start with green lights ON and red lights OFF?
3-4)
3.4-2 Signals g₁(t) = 104П(104) and g2(t) = 8(t) are applied at the inputs of the ideal low-pass
filters H₁(f)=(f/20,000) and H2(f) = П(f/10,000) (Fig. P3.4-2). The outputs y₁ (t) and
y2(t) of these filters are multiplied to obtain the signal y(t) = y1 (1)y2(t).
(a) Sketch G1(f) and G2(f).
(b) Sketch H₁(f) and H₂(f).
(c) Sketch Y₁ (f) and Y2(f).
(d) Find the bandwidths of y₁ (t), y2(t), and y(t).
8₁ (1)
H₁(f)
y, (t)
y(t) = y₁ (1) y2 (1)
82(1)
½⁄2 (1)
H₂(f)
solve the differential equation y'' -2y'-3y=x³e^5x cos(3x)
Don't use AI,I need it handwritten
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Electrical Engineering: Ch 5: Operational Amp (2 of 28) Inverting Amplifier-Basic Operation; Author: Michel van Biezen;https://www.youtube.com/watch?v=x2xxOKOTwM4;License: Standard YouTube License, CC-BY