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A LIST OF BOOKS

PUBLISHED BY

JOHN DEIGHTON,

Cambridge,

AGENT TO THE UNIVERSITY.

MATHEMATICS.

ADAMS' PRIZE, 1850.

The THEORY of the LONG INEQUALITY of URANUS and NEPTUNE, depending on the near Commensurability of their Mean Motions. An Essay. By R. PEIRSON, M.A., Fellow of St. John's College.

A SERIES of FIGURES illustrative of Geometrical Optics, reduced from Steel Engravings executed by F. Engel, under the direction of Professor K. Schellbach, of Berlin; together with an Explanation, forming a Treatise, translated from the German of Professor Schellbach. The whole Edited, with Notes and an Appendix, by W. B. HOPKINS, M.A., Fellow and Tutor of St. Catharine's Hall, and formerly Fellow and Mathematical Lecturer of Gonville and Caius College, Cambridge. Demy folio, 10s. 6d.

MATHEMATICAL TRACTS. On the Lunar

and Planetary Theories; the Figure of the Earth; Precession
and Nutation; the Calculus of Variations, and the Undulatory
Theory of Optics. By G. B. AIRY, Astronomer Royal.
Third Edition.
8vo. 158.

ASTRONOMICAL OBSERVATIONS made at the Observatory of Cambridge.

Royal 4to.

BY PROF. AIRY.-Vols. I. to VIII., 57. 13s.
BY PROF. CHALLIS.-Vols. IX. to XV., 167. 11s. 6d.

MECHANICS and HYDROSTATICS, the Propositions in, which are required of Questionists not Candidates for Honors, with Illustrations and Examples, collected from various sources. By A. C. BARRETT, M.A. 8vo. 7s.

ARITHMETIC:

(1) Part I., or, A Familiar Explanation of the Elementary
Rules of, being an Introduction to the Higher Parts.
By the Rev. F. CALDER, B.A., Head-Master of the
Grammar School, Chesterfield. 12mo. 1s. 6d.

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(3) Answers to Part I. In royal 12mo. thick paper, 6d.

By the same Author,

(4) ARITHMETIC, a Familiar Explanation of the Higher Parts of, comprising Fractions, Decimals, Practice, Proportion, and its Applications, &c. With an Appendix. Designed as an Introduction to Algebra. Second Edition. 12mo. 3s. 6d.

(5)

with Answers. 4s. 6d.

(6) Answers to Part II.

(7) Parts I. and II.

In royal 12mo. thick paper, 1s.

may be obtained, bound together, without Answers, at 4s. 6d.; or with Answers, at 5s. 6d. (8) The Questions in Part II. Stiff covers, 12mo. 6d.

OPTICAL PROBLEMS.

By A. C. CLAPIN, Bachelor of Arts of St. John's College, Cambridge, and Bachelier-es-Lettres of the University of France.

8vo. 4s.

A Manual of the DIFFERENTIAL CALCULUS,
With Simple Examples. By HOMERSHAM COX, B.A., Jesus
College, Cambridge.
Crown 8vo. 3s. 6d.

DYNAMICS, or a TREATISE on MOTION. To which is added, a short Treatise on Attractions. By the Rev. S. EARNSHAW, M.A., St. John's College, Čambridge. Third Edition. 8vo. 14s.

STATICS, a Treatise on, containing the Theory of the Equilibrium of Forces; and numerous Examples illustrative of the general Principles of the Science. By the Rev. S. EARNSHAW, M.Â, Third Edition, enlarged.

8vo. 10s.

John Deighton,

EUCLID. (The Parts read in the University of
Cambridge), from the Text of Dr. Simson, with a large
Collection of Geometrical Problems, selected and arranged
under the different Books. Designed for the Use of Schools.
By the Rev. J. W. COLENSO, M.A., late Fellow of St.
John's College, Cambridge, Rector of Forncett St. Mary,
Norfolk.
18mo. 4s. 6d.

Also the above, with a Key to the Problems.
Or, the Geometrical Problems and Key.

Or, the Problems, separately, for Schools where
other Editions of the Text may be in use.

6s. 6d.

3s. 6d.

18.

SOLUTIONS of the GEOMETRICAL PROBLEMS proposed at St. John's College, Cambridge, from 1830 to 1846, consisting chiefly of Examples in Plane Coordinate Geometry. With an Appendix, containing several general Properties of Curves of the Second Order, and the Determination of the Magnitude and Position of the Axes of the Conic Section, represented by the General Equation of the Second Degree. By the Rev. T. GASKIN, M.A., late Fellow and Tutor of Jesus College, Cambridge. 8vo. 12s.

SOLUTIONS OF THE TRIGONOMETRICAL PROBLEMS proposed at St. John's College, Cambridge, from 1829 to 1846. By the Rev. T. GASKIŇ, M.A.

8vo. 9s.

The GEOMETRICAL CONSTRUCTION of a CONIC SECTION, subject to five Conditions of passing through given Points and touching given Straight Lines, deduced from the Properties of Involution and Anharmonic Ratio; with a variety of General Properties of Curves of the Second Order. By the Rev. THOMAS GASKIN, M.A., late Fellow and Tutor of Jesus College, Cambridge. 8va. 3s.

An ELEMENTARY COURSE of MATHEMATICS, designed principally for Students of the University of Cambridge. By the Rev. HARVEY GOODWIN, M.A., late Fellow and Mathematical Lecturer of Gonville and Caius College. Third Edition. 8vo. 18s.

ELEMENTARY MECHANICS, chiefly for the use of Schools. By the Rev. HARVEY GOODWIN, M.A., late Fellow and Mathematical Lecturer of Gonville and Caius College, Author of 'An Elementary Course of Mathematics,' &c.

Cambridge.

68.

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