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Algebra arbitrary constants Arithmetic Calculus Calculus of Variations Cambridge Chap Chapter cloth common integral complete primitive condition Conic Sections contains Crelle's Journal Crown 8vo deduce derived determine dF dF differential coefficients dP dP dp dq dx dx dx dy dy dy dy dz dz dx ELEMENTARY TREATISE eliminate English equa Examples expression Extra fcap factor Geometry give given equation Grammar Hence homogeneous function i8mo independent variables infinite Jacobi Last Multiplier Latin linear partial differential Mathematical memoir method obtained ordinary differential equations Owens College partial differential equation particular integral Professor Boole Proposition reduced relation render represent respect result revised Schools Second Edition shewn singular solution St John's College substituting system of ordinary theorem theory tion transformation values vanish volume whence
Стр. 26 - AN ELEMENTARY TREATISE ON THE LUNAR THEORY, with a Brief Sketch of the Problem up to the time of Newton. Second Edition, revised. Crown 8vo. cloth. 5*. 6d. Hemming. — AN ELEMENTARY TREATISE ON THE DIFFERENTIAL AND INTEGRAL CALCULUS, for the Use; of Colleges and Schools.
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Стр. 6 - PEILE (JOHN, MA)— AN INTRODUCTION TO GREEK AND LATIN ETYMOLOGY. By JOHN PEILE, MA, Fellow and Tutor of Christ's College, Cambridge, formerly Teacher of Sanskrit in the University of Cambridge. Third and Revised Edition. Crown 8vo.
Стр. 46 - Pure gold throughout." — GUARDIAN. " Unquestionably the clearest and most complete elementary treatise on this subject that we possess in any language.
Стр. 29 - Prelector of St. John's College, Cambridge. AN ELEMENTARY TREATISE ON MECHANICS. For the Use of the Junior Classes at the University and the Higher Classes in Schools.
Стр. 25 - THE FIRST THREE SECTIONS OF NEWTON'S PRINCIPIA, With Notes and Illustrations. Also a collection of Problems, principally intended as Examples of Newton's Methods. By PERCIVAL FROST, MA Third Edition.
Стр. 22 - DodgSOn.— AN ELEMENTARY TREATISE ON DETERMINANTS, with their Application to Simultaneous Linear Equations and Algebraical Geometry. By CHARLES L. DODGSON, MA, Student and Mathematical Lecturer of Christ Church, Oxford.
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