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The Mathematical Gazette

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Published on behalf of The Mathematical Association

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The Mathematical Gazette
ISSN: 0025-5572

EISSN: 2056-6328

URL: /core/journals/mathematical-gazette
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The Mathematical Gazette

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Volume 3 - December 1904

Reviews

Essai sur la sommation de quelques séries trigonométriques. By E. Estanave. Pp. 112. 6 fr. 1903. (Hermann, Paris.)

Longmans’ Senior Arithmetic for Schools and Colleges. By T. F. G. Dexter and A. H. Garlick. Pp. ix, 554. 1904. (Longmans.)

Der Geometrische Vorkursus in Schulgemaszer Darstellung. By E. Wienecke. Pp. 97. 1904. (Teubner.)

Front Matter

MAG volume 3 issue 54 Front matter

Other

Column for “Queries,” “Sale and Exchange,” “Wanted,” Etc

Reviews

Exercises Méthodiques de Calcul Integral. By E. Brahy. Pp. viii, 302. 1903. (Gauthier-Villars.)

Vorlesungen über Algebra. By Dr. G. Bauer. Pp. vi, 373. 1903. (Teubner.)

Obras sobre Mathematica. By F. Gomes Teneira Vol. i., Pp. 402. 1904. (The University Press, Coimbra.)

I Tre Problemi Classici degli Antichi: studio storico-critico. Problema Secondo:-La Duplicatura del Cubo. By Prof.S. J. Bellino Carrara. Pp. 114. 1903. (Fusi, Pavia.)

Books Received

Books, Etc., Received

Reviews

Formulaire de Mathématiques Spéciales. By G. Papelier. Pp.217. N.p. 1904. (Vuibert&Nony.)

Back Matter

MAG volume 3 issue 54 Back matter

Reviews

Preliminary Geometry. By R. Roberts. Pp. 56. 1s. 1904. (Blackie.)

Exercises in Arithmetic, Oral and Written. By C. M. Taylor. Part I., pp. 124, 16. Part II., pp. vi. and 118, 16. 1s. 6d. each. 1903. (Arnold.)

Association of Teachers of Mathematics in the Middle States and Maryland. Bulletin No. I. July, 1904. Pp. 56. (Printed by the Association, New York.)

Front matter

MAG volume 3 issue 51 and Front matter

Other

Notice

Reviews

Five-Figure Logarithmic and other Tables. By Alex. M’Aulay. Pp. ix. and 161. 2s. 6d. 1903. (Macmillan.)

Scherz und Ernst in der Mathematik. By W. Ahrens. Geflügelte und Ungeflüelte Wörte. Pp. x, 522. 1904. (Teubner.)

Solutions

422. [K. 1. a.] Three collinear points are at distances a1, a2, a3 from one another and r1, r2, r3 from a fourth point distant p from their line; prove that Σa = 0, Σar2 + IIa = 0, p2IIa2=4sII(s- ar),where 2s = Σar

The Mathematical Gazette

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Volume 3 - December 1904

Reviews

Front Matter

Other

Reviews

Books Received

Reviews

Back Matter

Reviews

Front matter

Other

Reviews

Solutions