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The Locomotive - Lighthouse Survival Blog

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52 THE LOCOMOTIVE. [April,<br />

above), and multiply the product by the "modulus of elasticity " of the material of the<br />

pipe (which, in the case of wrought iron, is about 29,000,000) ; then divide by the dis-<br />

tance from the boiler to the blow-cock (expressed in feet), and take the square root of<br />

the quotient. <strong>The</strong> result so obtained will be the greatest total pull (in pounds) on the<br />

material of the pipe that can be caused by the sudden stoppage of the flow of water<br />

within it.<br />

<strong>The</strong> area of metal in the cross-section of a 3-inch pipe is about 2.23 square inches,<br />

and the " kinetic energy" of the water (or the energy due to its motion) we have already<br />

found to be 2,304 foot-pounds. Hence the calculation is as follows:<br />

2.23x2x2,304x29,000,000=298,000,000,000.<br />

<strong>The</strong> distance from the boiler to the blow-cock being 5.5 feet,<br />

298,000,000,000^-5.5=54,200,000,000.<br />

we then have<br />

<strong>The</strong> square root of this is 233,000; and therefore the maximum stress that could be<br />

thrown on such a blow-off pipe, by the instantaneous stoppage of the solid column of<br />

water moving through it with a velocity due to 60 pounds of steam, is 233,000 pounds.<br />

<strong>The</strong>re being 2.23 square inches of metal in the cross-section of a 3-inch pipe, it follows<br />

that the greatest possible stress that could come upon the material of the pipe, from the<br />

sudden stoppage of the stream of water within it, is 233,000-^2.23 = 104,000 pounds<br />

(in round numbers) per square inch; which is greater than the tensile strength of steel.<br />

We do not pretend that such an enormous stress as this could be actually realized<br />

in a blow-off pipe, because in performing the calculation we have made various assump-<br />

tions that cannot be rigorously fulfilled in experience. <strong>The</strong> most important of these is,<br />

that the cock is closed instantly. Xow a fireman might be able to close the cock in a<br />

fraction of a second, but he certainly could not do it literally "in no time." <strong>The</strong><br />

quicker he works, the nearer he will approach to the figures given above; but he can<br />

never come very close to them, no matter how spry he may be. Another important<br />

assumption that we made, is that the blow-pipe is filled with solid water, even when the<br />

cock is open. This cannot be the case, for the pressure in the pipe, while the current is<br />

passing, is less than that in the boiler, and hence a certain proportion of the contents of<br />

the pipe must be steam.<br />

It is not worth while to discuss all these minor matters in detail, however. <strong>The</strong><br />

main object of the calculation given above is to show that it is theoretically possible,<br />

under certain ideal conditions, to throw a stress on the blow-pipe, merely by closing the<br />

cock, which w T ill be great enough to pull a sound steel pipe in two. "When we come<br />

to the practical question of how great a stress could be realized in practice, all we can<br />

sav is, that after making all reasonable allowances and deductions, there is still abun-<br />

dant reason for believing that the stresses actually produced by the too sudden closing<br />

of a blow-cock may be quite severe enough to break a fitting, or strip the threads from<br />

a pipe, especially when (as is often the case) the pipe-fitting is none too perfect.<br />

<strong>The</strong> only safe way to close a blow-cock, is to turn it off slowly, so that the opera-<br />

tion takes several seconds, at least.<br />

Boiler Explosions.<br />

January, 1901.<br />

(1.) — On January 1st a boiler exploded in Hitchcock's mill, between Johnson &<br />

Cortland, near Warren, Ohio. <strong>The</strong> owners, Edward and Lucius Hitchcock, were<br />

instantly killed, and their bodies were blown to pieces. Charles Shaw, Bernard Buell,<br />

and Charles Schreit were injured. Shaw was injured internally, and may die. <strong>The</strong><br />

mill was completely demolished.

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