joshtrevino
Member
Problem Statement:
The design for a transformer secondary calls for #14 gauge copper wire with a 2.7ohm/1000ft resistance according to the NEC. The max current drawn by the electronic bias power drawer is 3amps, powered from the secondary of the transformer. The allowable voltage drop is 7.6v. How far away from the transformer secondary can the drawer be located?
Solution:
R = V/I = (7.6v)/(3A) = 2.53ohms (I get this.)
The solution then states that "the distance, x, is half the distance that the current must travel in the wire (once along each conductor)."
x = (1/2) * 2.53ohms * 1000ft /2.7ohms = 468.52 ft
My question:
Why does the 1/2 come into play in the calculation of the distance?
Please help. Thanks.
The design for a transformer secondary calls for #14 gauge copper wire with a 2.7ohm/1000ft resistance according to the NEC. The max current drawn by the electronic bias power drawer is 3amps, powered from the secondary of the transformer. The allowable voltage drop is 7.6v. How far away from the transformer secondary can the drawer be located?
Solution:
R = V/I = (7.6v)/(3A) = 2.53ohms (I get this.)
The solution then states that "the distance, x, is half the distance that the current must travel in the wire (once along each conductor)."
x = (1/2) * 2.53ohms * 1000ft /2.7ohms = 468.52 ft
My question:
Why does the 1/2 come into play in the calculation of the distance?
Please help. Thanks.