The Field Practice of Laying Out Circular Curves for Railroads

Cover The Field Practice of Laying Out Circular Curves for Railroads
The Field Practice of Laying Out Circular Curves for Railroads
John C John Cresson Trautwine
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To find the Tangential Distance corresponding to any given radius, and to equal chords of any given length.
Rule. First find the tangential angle by Article XVI. , and take from the table of natural sines, that correspond- * Because the deflection distance to a radius of 10000 feet, with chords of 100 feet, is 1 foot; and the deflection distances for other radii increase inversely as the radii.
23 ing to one-half of the tangential angle. Then multiply double this sine by the given chord, for th
...e tangential dis- tance. By this rule our table was prepared.
Example. Let the radius be 2865 feet, and the chords 100 feet each; what will be the tangential distance?
Here we find, by Article XVI. , the tangential angle 1 for a radius of 2865 feet.
The natural sine corresponding to 30 minutes, or one- half of this tangential angle, is, by the table of sines, 008727; the double of which is -017454, which, multiplied by the chord, or 100 feet, gives 1-745 feet for the tangen- tial distance required.


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