Hawkins Electrical Guide v. 03 (of 10): Questions, Answers, & Illustrations, A progressive course of study for engineers, electricians, students and those desiring to acquire a working knowledge of electricity and its applicationsHawkins, N. (Nehemiah)
Science
Hawkins Electrical Guide v. 03 (of 10): Questions, Answers, & Illustrations, A progressive course of study for engineers, electricians, students and those desiring to acquire a working knowledge of electricity and its applications
Hawkins, N. (Nehemiah)
Electrical engineering -- Handbooks, manuals, etc.
[Illustration: Figs. 599 and 600.--Varley loop method of fault location
with Leeds and Northrup fault finder. This method may be used as a check
on the Murray methods. Connect the faulty wire to 1, and measure the
resistance of the loop. Then throw switches as shown in the fig. 600.
Let: a = resistance to fault, d = distance to the fault in miles, M =
resistance of the faulty wire per mile, r = resistance of the loop, R =
resistance of the coil R, or 100 ohms, T = A ÷ (1,000 - A) to be read from
the table. From the Wheatstone bridge relation: a = (r - 100T) ÷ (T + 1),
and d = (r - 100T) ÷ (T + 1)M.
EXAMPLE--A wire having a resistance of 16.46 ohms per mile is grounded.
This was looped with a wire of unknown resistance and the resistance
of the loop was found to be 54.07 ohms. Connections were made as in the
figure, and the reading A was found to be 234. From the table T = .3055,
and substituting: d = (54.07 - 30.55) ÷ (1.3055 × 16.46) = 1.094 + miles.]
Special Loop.--This method may be used to advantage where the length
of the cable or faulty wire only is known and where there are two other
wires which may be used to complete the loop. It is not necessary that
the resistance of the faulty wire and the length and resistance of the
other wires be known. Figs. 601 to 604 show the connections and method of
testing.
EXAMPLE.--All the wires in a cable 10,852 ft. long were found to
be grounded so that none of them could be used as good wires. Two
wires were selected out of another cable going to the same place by
a different route and securely joined to one of the grounded wires
at the distant end. This grounded wire and one of the good ones were
connected as shown in figs. 601 and 602 and the reading A was found
to be 307. Connections were then made as shown in figs. 603 and 604
and A was found to be 610. What is the value of d?
According to formula
d = AL/A = (307 × 10,853)/610 = 5,461 ft.
[Illustration: Figs. 601 and 602.--Special loop test with Leeds and
Northrup fault finder. For the first measurement connect the faulty wire
to 2, either of the good wires, as Z, to 1, the post Gr to ground, and
short circuit the coils R and E by closing switches U and V as in the
figures. Balance in the usual way and call the dial reading A. For the
second measurement, connect the post Gr. (disconnected from ground),
to the other good wire y as shown in figs. 603 and 604, and get another
balance; call this reading A'. The distance d, to the fault is determined
from the simple formula d = AL ÷ A' where L is the length of the cable or
faulty wire.]
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