or using the usual symbols

E = I × feet × 10.8 circular mils . . . . (3)

or expressed in words, formula (3) means that the volts lost or drop between the beginning and end of a circuit is equal to the current flowing through the circuit multiplied by the product of the conductors' length in feet multiplied by the resistance of one mil foot of wire, divided by the area of the conductor in circular mils.

LAMP TABLE FOR WEATHER PROOF WIRES

Showing the maximum number of 16 candle power 120 to 240 volt lamps in parallel that may be carried by various sizes of weather proof wire without violating the underwriters' rules.

Wire size
B. & S.
gauge
Amperes.3.1.watt lamps.3.5.watt lamps.4.watt lamps.
110
V.
220
V.
110
V.
220
V.
220
V.
230
V.
240
V.
000031268613726121225107211211170
00026257611525141029900941982
00220484968432864756790825
0185407814363726636665693
1156343686306612536560585
2131288576257514450470491
3220242484216432378395412
492202404180361316330345
577169338151302264276288
665143286127255223233243
84610120290180158165172
10327014062125110115120
1223501014590798286
141635703162555760

Now, since the length of the circuit is given as the "run" or distance one way, that is, one half the total length of wire in the circuit, formula (3) must be multiplied by 2 to get the total drop, that is:

E = I × feet × 10.8 X 2 circular mills = I × feet × 21.6 circular mills . . . . (4)

Solving the last equation for the unknown quantity, the following equation is obtained for size of wire: