Consider the Zener diode circuit shown in Figure P1.57. The Zener break down voltage is V Z = 5.6 V at I Z = 0.1 mA , and the incremental Zener resistance is r z = 10 Ω . (a) Determine V O with no load ( R L = ∞ ) . (b) Find the change in the output voltage if V P S changes by ± 1 V . (c) Find V O if V P S = 10 V and R L = 2 kΩ . Figure P1.57
Consider the Zener diode circuit shown in Figure P1.57. The Zener break down voltage is V Z = 5.6 V at I Z = 0.1 mA , and the incremental Zener resistance is r z = 10 Ω . (a) Determine V O with no load ( R L = ∞ ) . (b) Find the change in the output voltage if V P S changes by ± 1 V . (c) Find V O if V P S = 10 V and R L = 2 kΩ . Figure P1.57
Consider the Zener diode circuit shown in Figure P1.57. The Zener break down voltage is
V
Z
=
5.6
V
at
I
Z
=
0.1
mA
, and the incremental Zener resistance is
r
z
=
10
Ω
. (a) Determine
V
O
with no load
(
R
L
=
∞
)
. (b) Find the change in the output voltage if
V
P
S
changes by
±
1 V
. (c) Find
V
O
if
V
P
S
=
10
V
and
R
L
=
2
kΩ
.
2. (35 points) Use you program to investigative properties of a four step linear pathway. Just
extend the model given in question 1 to include an additional two species x2 and x3. You can
assume simple irreversible mass-action kinetic on each reaction.
I recommend you use the following values for the rate constants: 1 = 0.6; k2 = 1.8; k3 =
0.5; k40.04. This will enable you to more easily answer the following questions.
You can also assume that the input is the source X and you can set its value to one.
You may find that the plot of the phase change at x3 is broken at -180 degrees because it wraps
around. To avoid this you can use the method:
phase = np.unwrap(phase)
to make sure the phase plot is continuous.
[10] i) Compute and show the Bode plots for x1, x2 and x3 with respect to the input Xo.
[5] ii) Do you see a pattern with the maximum phase shifts as you move from x₁ to x3?
[10] iii) Can you explain this pattern?
[5] iv) What would you predict would be the maximum phase shift for…
Please answer all
The zombies showed up while you were sleeping! The zombie alarm you built goes off as they open the door. You jolt awake to see an alpha-zombie charging through the door. The alphas are zombies that turned all of the zombies in its army. If you can take down this one zombie, all the others pouring into the room should fall as well. Luckily, your group was prepared for this eventuality. Another member of your team has constructed the zombie shocker circuit shown in Figure 5, using some batteries for the voltage source, some rusty metal for the resistors and a coil of wire for the inductor. The switch is just you pulling apart two wires to open the circuit (while holding them by their insulated sheaths).
1. Construct the circuit shown in Figure 15 in the Circuit JS simulator. 2. Start the simulation with switch SW1 in the closed position. You’ve been charging this circuit all night, so you’ll want to let the circuit run for a while (roughly 30 seconds at max…
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