Tables for Statisticians And Biometricians

Cover Tables for Statisticians And Biometricians
Tables for Statisticians And Biometricians
Karl Pearson
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Soper: see Biometrika, Vol. Vni. Pp. 316, 338, and Vol. Ix. Pp. 401—2. ) If c be the parameter of the common catenary, then we know that y = c cosh u (xliii), where u — xjc is its equation. If the chord be 2x, then subtense/chord = (y — c)/(2x)\ = (sinh frt ) 3 > (xliv), u J arc/chord = — ( x l v )> arc — chord _ sinh u — u _ /3 / l - \ chord = u = 100 { } ' subtense _ (sinh \iif _ a / \ "\ chord ■■ "T~~~l00 ( ; " Corresponding values of a and /3 are given in the Tables XXXII and XXXIII.
XXXIII
... A and B] Introduction lvii Illustration (i). A cable of 132. 5 is suspended over the gap between two towers of the same height, 115 feet apart. What will be the droop of the cable ?
g-100

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