(a) A differential-amplifier has a differential-mode gain of A d = 250 and a common-mode rejection ratio of CMRR dB = ∞ . A differential-mode input signal of v d = 1.5 sin ω t mV is applied along with a common-mode input signal of v c m = 3 sin ω t V. Assuming the common-mode gain is positive, determine the output voltage. (b) Repeat part (a) if the common-mode Rejection ratio is CMRR dB = 80 dB . (c) Repeat part (a) if the common mode rejection ratio is CMRR dB = 50 dB .
(a) A differential-amplifier has a differential-mode gain of A d = 250 and a common-mode rejection ratio of CMRR dB = ∞ . A differential-mode input signal of v d = 1.5 sin ω t mV is applied along with a common-mode input signal of v c m = 3 sin ω t V. Assuming the common-mode gain is positive, determine the output voltage. (b) Repeat part (a) if the common-mode Rejection ratio is CMRR dB = 80 dB . (c) Repeat part (a) if the common mode rejection ratio is CMRR dB = 50 dB .
Solution Summary: The author calculates the CMRR value by comparing the values of the input voltage and the output voltage.
(a) A differential-amplifier has a differential-mode gain of
A
d
=
250
and a common-mode rejection ratio of CMRR
dB
=
∞
.
A differential-mode input signal of
v
d
=
1.5
sin
ω
t
mV
is applied along with a common-mode input signal of
v
c
m
=
3
sin
ω
t
V. Assuming the common-mode gain is positive, determine the output voltage. (b) Repeat part (a) if the common-mode Rejection ratio is CMRR
dB
=
80
dB
. (c) Repeat part (a) if the common mode rejection ratio is
CMRR
dB
=
50
dB
.
How do we know that D1 is forward bias and D2 is reverse biased?
Solve it in a different way than the previous solution that I searched for
A lossless uncharged transmission line of length L = 0.45 cm has a characteristic impedance of 60 ohms. It is driven by an ideal voltage generator producing a pulse of amplitude 10V and width 2 nS. If the transmission line is connected to a load of 200 ohms, sketch the voltage at the load as a function of time for the interval 0 < t < 20 nS. You may assume that the propagation velocity of the transmission is c/2. Answered now answer number 2.
Repeat Q.1 but now assume the width of the pulse produced by the generator is 4 nS. Sketch the voltage at the load as a function of time for 0 < t < 20 nS.
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