Elements of Natural Philosophy, Part 1 |
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Page 11
... body falling vertically in vacuo under the action of gravity . In this case the space described in any interval is that which would be described in the same time by a point moving uniformly with a velocity equal to that at the middle of ...
... body falling vertically in vacuo under the action of gravity . In this case the space described in any interval is that which would be described in the same time by a point moving uniformly with a velocity equal to that at the middle of ...
Page 18
... bodies in space . We must there- fore consider how , from the actual motions of a set of bodies , we may find their relative motions with regard to any one of them ; and how , having given the relative motions of all but one with regard ...
... bodies in space . We must there- fore consider how , from the actual motions of a set of bodies , we may find their relative motions with regard to any one of them ; and how , having given the relative motions of all but one with regard ...
Page 31
... body , moving in any way subject to the condition that the points of any one plane in it remain always in a fixed plane in space . In A ' B 95. There is yet a case in which the construction in § 91 is nugatory - that is when AA ' is ...
... body , moving in any way subject to the condition that the points of any one plane in it remain always in a fixed plane in space . In A ' B 95. There is yet a case in which the construction in § 91 is nugatory - that is when AA ' is ...
Page 32
... body revolve in succes- sion through equal angles , but in oppo- site directions , about two parallel axes , it finally takes a position to which it could have been brought by a simple translation per- pendicular to the lines of the body ...
... body revolve in succes- sion through equal angles , but in oppo- site directions , about two parallel axes , it finally takes a position to which it could have been brought by a simple translation per- pendicular to the lines of the body ...
Page 36
... body in any two positions . Consider a spherical surface within the body , with its centre at the fixed point C. All points of this sphere attached to the body will move on a sphere fixed in space . Hence the construction of § 91 may be ...
... body in any two positions . Consider a spherical surface within the body , with its centre at the fixed point C. All points of this sphere attached to the body will move on a sphere fixed in space . Hence the construction of § 91 may be ...
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Common terms and phrases
acceleration action amount angular velocity anticlastic attraction axis called Cambridge centre of gravity centre of inertia circle circular co-ordinates component configuration consider constant corresponding cosine couple curvature curve cylinder denote density described diagram displacement distance ellipse ellipsoid elongation equal equations equilibrium external point finite fixed point flexure fluid forces acting formulae friction geometrical given force Hence hodograph horizontal infinitely small instant inversely kinetic energy length magnitude mass matter measured moment of inertia momentum moving normal section P₁ P₂ parallel particle path pendulum perpendicular portion position potential pressure principal axes principle produce projection proportional quantity radius radius of gyration reckoned rectangular right angles rigid body rotation round shear shell sides simple harmonic motion solid angle space spherical surface spiral square St John's College straight line strain stress suppose tangent tion torsion uniform unit vertical whole wire
Popular passages
Page 9 - Nalopakhyanam, or, The Tale of Nala ; containing the Sanskrit Text in Roman Characters, followed by a Vocabulary in which each word is placed under its root, with references to derived words in cognate languages, and a sketch of Sanskrit Grammar. By the Rev. THOMAS JARRETT, MA , Trinity College, Regius Professor of Hebrew, late Professor of Arabic, and formerly Fellow of St Catharine's College, Cambridge.
Page 167 - that every particle of matter in the universe attracts every other particle, with a force whose direction is that of the line joining the two, and whose magnitude is directly as the product of their masses, and inversely as the square of their distances from each other.
Page 8 - Wilson's Illustration of the Method of explaining the New Testament, by the early opinions of Jews and Christians concerning Christ.
Page 4 - The Missing Fragment of the Latin Translation of the Fourth Book of Ezra, discovered, and edited with an Introduction and Notes, and a facsimile of the MS., by ROBERT L. BENSLY, MA, Sub-Librarian of the University Library, and Reader in Hebrew, Gonville and Caius College, Cambridge.
Page 14 - ILLUSTRATIONS OF COMPARATIVE ANATOMY, VERTEBRATE AND INVERTEBRATE, for the Use of Students in the Museum of Zoology and Comparative Anatomy. Second Edition. Demy 8vo.
Page 13 - Mathematical and Physical Papers. By Sir W. THOMSON, LL.D., DCL, FRS, Professor of Natural Philosophy, in the University of Glasgow. Collected from different Scientific Periodicals from May, 1841, to the present time.
Page 4 - The Pointed Prayer Book, being the Book of Common Prayer with the Psalter or Psalms of David, pointed as they are to be sung or said in Churches.
Page 28 - Le Verre D'Eau. A Comedy, by SCRIBE. With a Biographical Memoir, and Grammatical, Literary and Historical Notes, by C. COLBECK, MA, late Fellow of Trinity College, Cambridge; Assistant Master at Harrow School.
Page 12 - MT Ciceronis de Natura Deorum Libri Tres, with Introduction and Commentary by JOSEPH B. MAYOR, MA, Professor of Moral Philosophy at King's College, London, together with a new collation of several of the English MSS.
Page 6 - M. Minucii Felicis Octavius. The text newly revised from the original MS. with an English Commentary, Analysis, Introduction, and Copious Indices. Edited by HA HOLDEN, LL.D.. Head Master of Ipswich School, late Fellow of Trinity College, Cambridge, Classical Examiner to the University of London. Crown Octavo. 7^. 6d. Theophili Episcopi Antiochensis Libri Tres ad Autolycum. Edidit, Prolegomenis Versione Notulis Indicibus instruxit GuLIELMUs GILsON HUMPHRY, STB Collegii Sanctiss.