Electrical Wiring – Max Continuous Current for Very Short Run of 10 Gauge

electricalwiring

10 AWG wire is rated for 30A peak / 24A continuous for up to ~50 ft.

For a very short run ~1 ft, can 10 AWG wire support 30A continuous? Assuming the breaker and outlet can support 30A continuous.

Clarification: wire is Romex NM in-wall.

For those wondering what this is for: it's connected to an EV charger that can draw continuous max current for 1-8 hours. The garage has an in-wall sub-panel with a NEMA 14-30 outlet directly underneath the panel. Can't use conduit unless I make a huge hole in the wall. At some point I may replace the 10AWG. 24A is good enough most of the time, I was curious whether I could draw 30A if I really really needed to top off quickly in an emergency. However I don't want to cause another emergency by doing so 😀

Best Answer

No extra safety by keeping it short

Shortening a wire will not allow you to operate a heavier load and run more current than what the wire is specified for.

The maximum recommended length of the wire is determined by the maximum voltage drop at the heaviest allowable load. Shortening the wire brings the voltage at the load closer to the line voltage, but it doesn't reduce the current or temperature of the wire; instead, shortening increases the current.

The heat generated by the current in the wire affects the temperature of the wire, which is the primary limiting safety factor.

The heating of a #10 wire under 50ft of length is only marginally affected by its length. Provided the wire is properly installed, you generally don't get extra safety margin by keeping it short.

For a given load, a short wire generates more heat per foot than a long wire. This is due to the higher voltage at the load if the wire is short, and the resulting higher current through the entire wire.

While length is an important factor in the voltage drop it is not a factor in the wire's temperature, provided the wire is installed correctly.

Long wires at maximum current generate more heat over their full length than short wires at about the same current, but if installed in runs (e.g. in joist spaces, from panel to kitchen), and not in bunches or loops, the heat generated per unit of length matters, not the total heat. This is illustrated in the example below.

Example: 30A over 10AWG

Have a look at the calculations below. They are based on a 120V supply and a 4 Ohm load to produce a nominal 30A current.

As the cabling distance (and wire length) increases, the resistance of the wire increases and reduces the current in the wire.

At the 50ft distance (100ft wire, return loop), the voltage a load has dropped to 117V (about 3% drop).

This is where the maximum length recommendations for wires (such as 50ft for 10AWG) come into the picture: the intent is to not let the voltage at a heavy load drop by too much.

As the wire takes on more resistance, so does the power generated by it over its full length. It's up to 85W over a 50ft distance.

However, the power generated "per foot of length" is more indicative of the temperature rise of the wire, and that power drops from 1.8W/ft to 1.7W/ft.

This drop is not much but it should dissuade anyone from thinking that the the maximum current of 30A for a AWG10 wire can somehow be exceeded if the wire is short. No, short wires cannot tolerate more current than long wires.

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Power drops for very long wires

I did make an earlier statement that the power per foot as well as the total power drop as the wire is lengthened. This is partially true: the total power increases and the power per foot decreases for the "electrician's" use cases such as the one illustrated here, whereby the wire resistance is (much) smaller than the load's resistance.

But in in a more general context (not applicable to an electrician's case) the wire can have a resistance equal or more than the load. Then as the wire is lengthened more and its resistance starts to exceed that of the load the total power generated by the wire will diminish as the wire becomes longer.

Have a look at the additional cases below. This shows what happens when the wire resistance starts to exceed that of the load. The numbers here are a bit ridiculous, but that's because I just kept using 10AWG. Nevertheless, these kinds of effects do occur in an electronic signalling systems with much lower gauge wires.

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