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\fdO'^ - Old Forge Coal Mines

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HYDROMECHANICS.<br />

(QUESTIONS 454-503.)<br />

(454) The area of the surface of the sphere<br />

X 3.1416= 1,256.64 sq. in. (See rule, Art. 817.)<br />

is 20 X 20<br />

The specific gravity of sea water is 1.026. (See tables<br />

of Specific Gravity, )<br />

The pressure on the sphere per square<br />

in. in cross-<br />

inch is the weight of a column of wat^r 1 sq.<br />

section and 2 miles long. The total pressure is, therefore,<br />

lb. Ans.<br />

1,256.64 X 5,280 X 2 X .434 X 1.026 =-5,908,971<br />

(455) 125 — 83.5 = 41.5 lb. = loss of weight in water<br />

= weight of a volume of water equal to the volume of the<br />

sphere. (See Art. 987.) 1 cu. in. of water weighs .03617<br />

lb.; hence, 41.5 lb. of water must contain 41.5 h- .03617 =<br />

1,147.4 cu. in. = volume of the sphere. Ans.<br />

Note.— It is evident that the specific gravity of the sphere need not<br />

be taken into account.<br />

/^=r^\ n 225,000 ^c, k c.<br />

(456) Q = gQ^gQ = 62.5 cu. ft. per min.<br />

Substituting the values given in formula 51,<br />

^ = 1.229 / ^'^»°^"^-^' = 10.38'+.<br />

Substituting this value of d in formula 49,<br />

^»'=<br />

24.51X62.5<br />

16.38-<br />

^ ^--_<br />

^^•^^^^-<br />

The value of f (from the table) corresponding to v^ =<br />

5.7095 is .0216, using but four decimal places. Hence, applying<br />

formula 52,<br />

j^ 2.57 < /^^^ X 2,800 + i X 16.38)62.5- ^ ^^, ^^^_<br />

26

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