Catechism of the locomotiveForney, Matthias N. (Matthias Nace)
Science
Catechism of the locomotive
Forney, Matthias N. (Matthias Nace)
Locomotives -- Handbooks, manuals, etc.
Scale 1¹⁄₂ in. = 1 foot.]
[Illustration: Fig. 75.
Scale 1¹⁄₂ in. = 1 foot.]
QUESTION 144. _How is the steam pressure in boilers prevented from
exceeding a certain limit?_
_Answer._ By what are called _safety valves_. These consist of circular
openings, _a_, fig. 74, about three inches in diameter placed usually
on the top of the dome,[36] and covered by a valve, _b_, which is
pressed down either by a lever, _c c′_, and spring, _d_, as shown in
fig. 74, or by a spring alone, as in fig. 76. Two of these valves are
usually placed on the top of the dome, so that if one gets out of order
the other one will allow the steam to escape as soon as its pressure
exceeds that which, it has been decided, the boiler can safely bear.
This pressure, in locomotive boilers, is usually from 100 to 130 pounds
per square inch.
[36] One of these, _v_, is shown in fig. 41.
QUESTION 145. _How is the amount of pressure which must bear on top of
a safety-valve determined?_
_Answer._ This pressure is determined BY MULTIPLYING THE AREA OF THE
OPENING FOR THE VALVE IN SQUARE INCHES BY THE GREATEST STEAM PRESSURE,
IN POUNDS PER SQUARE INCH, WHICH THE BOILER IS INTENDED TO BEAR. Thus,
if the opening for a safety-valve is three inches in diameter, its
area will be seven square inches, and, therefore, if the greatest
steam pressure which it is intended that the boiler shall bear is 100
lbs. per square inch, the valve must be pressed down with a pressure
equivalent to 7 × 100 = 700 pounds. If the pressure on the valve is
produced by a lever, as in fig. 74,[37] then the total weight of the
safety-valve must be MULTIPLIED BY THE SHORT ARM OF THE LEVER, (or the
distance _A_ between the centre of the fulcrum _e_ and that of the load
_f_,) AND DIVIDED BY _B_, THE TOTAL LENGTH OF THE LEVER. In fig. 74 the
short arm of the lever is 3¹⁄₂ inches, and the whole length 35 inches;
therefore if the valve is to be pressed down with a pressure of 700
pounds, the pressure on the end of the lever would be calculated as
follows:
700 × 3¹⁄₂
---------- = 70 lbs.
35
[37] The lever is represented in the engraving with a piece broken
out, in order to save room.
Public-domain text, read in full here on John Shaqi.
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