Procedure:
We start off with some calculations of the circuit with R_1, R_2, R_3 = 1000 Ω.
Afterwards, we built the circuit with the measured values.
Color
Code
|
Nominal
Value
|
Measured
Value
|
Wattage
|
|||
Br
|
Blk
|
Blk
|
Br
|
1000
Ω
|
986
Ω
|
1/8
W
|
Br
|
Blk
|
Blk
|
Br
|
1000
Ω
|
985 Ω
|
1/8
W
|
Br
|
Blk
|
Blk
|
Br
|
1000
Ω
|
982
Ω
|
1/8
W
|
Resistor
Box
|
43
Ω
|
45.3
Ω
|
1
W
|
|||
Power
Supply
|
6V
|
6.00
V
|
N/A
|
The max bus current is within the Power Supply.
The max current is withing the power capability of the resistor box.
We recorded values from testing different loads at the same time.
Config
|
R_eq
|
V_Bus
|
I_Bus
|
P_load
|
1
Load
|
981
Ω
|
5.48
V
|
6.19
mA
|
33.6
mW
|
2
Load
|
493
Ω
|
5.08
V
|
10.97
mA
|
55.7
mW
|
3
Load
|
329
Ω
|
4.55
V
|
14.61
mA
|
66.5
mW
|
Questions:
a. 2 Load calculation: P = VI = (10.97 mA)*(5.08 V) = 55.7 mW
b.
Load
|
Voltage
(V)
|
Variation
(%)
|
1
Load
|
5.48
|
-8.67
|
2
Load
|
5.08
|
-15.33
|
3
Load
|
4.55
|
-24.17
|
The voltages are not with in 5% because of the unregulated power supply. Before the experiment, the power supply was measured to give 6.00 V, but as the loads increase, V_s changes whichc hanges the values for V_Bus.
c. V_Bus,min = R_eq*V_s/(R_s + R_eq). New R_eq = 1/4 kΩ. V_s = 6.53 V, R_s = 45.5 Ω
V_Bus,min = 5.52 V
The new variation using V_s = 6V would be -7.92 %.
d. Variation by 1% = 5.94 V < V_s < 6.06 V
V_s = 6.12 V
R_s = 10.2 Ω
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