Consider the circuit shown in Figure P 11.39 . The circuit and transistor parameters are V + = + 3 V, V − = − 3 V, R D = 360 k Ω , I Q = 12 μ A V T P = − 0.4 V , K p = 30 μ A / V 2 , and λ = 0. The output resistance of the current source is R o = 4 M Ω . (a) Determine the Q -points of the transistors for v 1 = v 2 = 0. (b) Determine the differential- and common-mode voltage gains for (i) v O = v D 1 − v D 2 and (ii) v O = v D 2 .
Consider the circuit shown in Figure P 11.39 . The circuit and transistor parameters are V + = + 3 V, V − = − 3 V, R D = 360 k Ω , I Q = 12 μ A V T P = − 0.4 V , K p = 30 μ A / V 2 , and λ = 0. The output resistance of the current source is R o = 4 M Ω . (a) Determine the Q -points of the transistors for v 1 = v 2 = 0. (b) Determine the differential- and common-mode voltage gains for (i) v O = v D 1 − v D 2 and (ii) v O = v D 2 .
Solution Summary: The author explains the Q-points of the transistors in the circuit to meet specifications.
Consider the circuit shown in Figure P 11.39 . The circuit and transistor parameters are
V
+
=
+
3
V,
V
−
=
−
3
V,
R
D
=
360
k
Ω
,
I
Q
=
12
μ
A
V
T
P
=
−
0.4
V
,
K
p
=
30
μ
A
/
V
2
,
and
λ
=
0.
The output resistance of the current source is
R
o
=
4
M
Ω
.
(a) Determine the
Q
-points of the transistors for
v
1
=
v
2
=
0.
(b) Determine the differential- and common-mode voltage gains for (i)
v
O
=
v
D
1
−
v
D
2
and (ii)
v
O
=
v
D
2
.
Q1// Sketch the root locus for the unity feedback system. Where
G(s)=)=
K
S3+252 +25
and find the following
a. Sketch the asymptotes
b. The exact point and gain where the locus crosses the jo-axis
c. The breakaway point on the real axis
d. The range of K within which the system is stable
e. Angles of departure and arrival.
Determine X(w) for the given function shown in Figure (1) by applying the
differentiation property of the Fourier Transform.
Figure (1)
-1
x(t)
Can you solve a question with a drawing
Determine X(w) for the given function shown in Figure (1) by applying the
differentiation property of the Fourier Transform.
Figure (1)
-1
x(t)
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