I may resemble the remark that, "Fools rush in where angels fear to trod.", but I'll give this a go.
Ohm's Law says that P=I*E
P - Power in Watts
I - Current in Amps
E - Voltage in Volts
Power describes the energy required to do a certain amount of work, it doesn't matter if you are using AC (Alternating Current) or DC (Direct Current) to accomplish the work.
For simplicity let's say we want to light a 100 Watt Bulb.
In the first example:
A 100 Watt light bulb will use 8.3 Amps of current with a 12 Volt DC source.
100 Watts = 8.33 Amps * 12 Volts
In the second example:
A 100 Watt light bulb will use .833 Amps of current with a 120 Volt source.
100 Watts = .833 Amps * 120 Volts
From these examples you can see why it is important when we talk about amps that we describe whether we are talking DC Amps or AC Amps. Power is always power, but Amps will vary depending on whether you are talking 12 Volts DC or 120 Volts AC.
In the case of the Parallax Power Components converters used in our coaches, the converter is converting 120 Volts AC to 12 Volts DC to run the lights, refrigerator controller circuit, LP Gas Detector and fan on the LP Gas Furnace, etc. and at the same time keep the battery charged for those times when you don't have shore power available.
I do not know if all Montana's use the same model converter so I will use mine as an example. The 7355 Converter has a maximum output of 55 Amps @ 13.2 Volts DC @ fullload.
55 Amps * 13.2 Volts = 726 Watts
726 Watts is the maximum Power that can be generated. Remember that Power is the same whether AC or DC. So how many AC Amps do we need to produce 726 Watts of useable power?
From the formula used above P=I*E we know that I=P/E.
I = 726 Watts / 120 Volts = 6.05 AC Amps. (Converters are not perfect so we must assume a loss of 10-15% so we will be closer to 7 Amps of AC Power)
Sorry if this has become too technical, but this was necessary to explain how a 30 Amp AC shorepower connection can provide 55 Amps of DC current.
Now to the questions:
lstierw wrote:
Just a question from someone who is not an electrician and I am sure that smarter minds will prevail. If your furnace runs on propane and your blower motor is DC power, Where is the amperage draw?
If your furnace blower draws 12 Amps DC. It is using 12 Amps of the available 55 Amps from your converter.
The power used by the fan would be would be: 12 Amps * 12 Volts = 144 Watts.
The amount of AC Amps that is being used via the converter is: 144 Watts/120 Volts = 1.2 Amps.
The 55 Amp DC converter has 43 DC Amps left to power the lights, refrigerator controller, LP Detector, etc. and still has power available to charge your battery(ies).
dsprik wrote:
Alright... you knew this was coming... If you are pulling 12 amps for your furnace fan motor, is this passed straight through, and matched as a demand amp pull by the converter? Or, as I suspect, does the converter/charger have it's own rating/capacity?
In the example above you can see that the converter/charger has its on rating/capacity of 55 Amps of which you are only using 12 Amps in your example.
The power used would be: 12 Amps * 12 Volts = 144 Watts.
The Amps needed on the AC side of the converter would be: 144 Watts/120 Volts = 1.2 Amps AC
desprik continued:
If this last is true, what happens if the motor is pulling 12 amps from the batteries, and the converter is only pulling, say... 10 amps from the CG supply? The batteries will eventually run dead. So I highly doubt any thinking electrical engineer would ever design something like that. Actually, due to the lack of efficiency in an electric system, due to resistance, you will need much more than a 12 amp input (from the CG) to get much less amps to the batteries, right?
If the furnace fan is pulling 12 Amps DC (144 Watts).
The AC Amps would be: 144 Watts / 120 Volts = 1.2 Amps.
Neither the DC nor the AC Amps would exceed the capabilities of the system. In our example the coach has 55 Amps of DC current available and 30 Amps of AC current available. We can run the furnace fan and many other DC Current loads as well as several AC Current loads while connected to shore power.
And finally, you are correct the conversion from AC to DC or AC to DC via converters and inverters does result in energy loss due to resistance and hysteresis (Isn’t that a fun word?).
I hope this has answered your questions. I apologize for the length of the post and for hijacking the original post.