Introduction:
- Our "load" is rated to consume 0.144W when supplied with 12V
- "Load" will operate properly as long as the voltage is greater than 11V
- Battery voltage is a constant 12V (approximately) with a capacity of 0.8Ahr.
Experiment:
We simplify out circuit by modeling the incoming and outgoing wires as resistors is series and combine them and we use a resistor box as our variable resistor in order to solve our problem.
Then add a couple meters to measure the voltage and current to make sure our load is getting enough voltage.

Our load is represented with a resistor of 1000 Ohms. This was calculated using the rated values and the equation:
Power= (voltage^2)/(resistance)
The circuit was set up and the power supply set close to 12V. Both this voltage and the current in the circuit were measured.
The voltage across the "load" was measured and the resistor box was varied until we got to our minimum voltage.
Data:
- Our resistor actually measures out 973 Ohms for our "load"
- The voltage across the battery is 12.18 V
- Voltage across load = 11.01± 0.05 V
- Current out of battery = 11.65 ± 0.10 mA
- Resistance in "cable" (resistor box) = 73 Ohms
Data Analysis:
a,b) Calculation of the time to discharge and efficiency:
d)
e)If we used 60 foot tether of AWG #28 wire with signals at 20 mA and 5V:
The nominal rating for below 2 V (as indicated by picture) we have 5-0.4V= 4.6V.
AWG # 28 wire has a 0.0764 Ω/ft resistance density
so, the longest possible length would be (73)/(0.0764Ω/ft) = 2810 ft
48V = IR + 36V
12V = 10R
R = 1.2Ω
12/955.5=0.012559 (this is the maximum resistance)
According to this the minimum gauge we can use is a 10 gauge wire.


No comments:
Post a Comment