Elements of Natural Philosophy: Pt I |
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Page 2
... circle , and radii OP , OQ , to the points of contact . The angle between the tangents is the change of direction between P and Q , and the rate of change is to be measured by the relation between this angle and the length of the ...
... circle , and radii OP , OQ , to the points of contact . The angle between the tangents is the change of direction between P and Q , and the rate of change is to be measured by the relation between this angle and the length of the ...
Page 2
... circle , and radii OP , OQ , to the points of contact . The angle between the tangents is the change of direction between P and Q , and the rate of change is to be measured by the relation between this angle and the length of the ...
... circle , and radii OP , OQ , to the points of contact . The angle between the tangents is the change of direction between P and Q , and the rate of change is to be measured by the relation between this angle and the length of the ...
Page 5
... of the centres of the circles which have at each point the same tangent and curvature as the curve PQ . And we may merely mention , as an obvious result of the B mode of tracing , that the arc qp is equal KINEMATICS . 5.
... of the centres of the circles which have at each point the same tangent and curvature as the curve PQ . And we may merely mention , as an obvious result of the B mode of tracing , that the arc qp is equal KINEMATICS . 5.
Page 9
... curve thus described . 0 The magnitude of the acceleration is the rate of change of velocity , and is therefore measured by the velocity of P in the curve PQ . 36. Let a point describe a circle , ABD , KINEMATICS . 9.
... curve thus described . 0 The magnitude of the acceleration is the rate of change of velocity , and is therefore measured by the velocity of P in the curve PQ . 36. Let a point describe a circle , ABD , KINEMATICS . 9.
Page 10
... circle whose centre is O. The direction of acceleration at A is parallel to the tangent at P , that is , is per- pendicular to OP , i.e. to Aa , and is therefore that of the radius AC . Now P describes the circle PQS , while A describes ...
... circle whose centre is O. The direction of acceleration at A is parallel to the tangent at P , that is , is per- pendicular to OP , i.e. to Aa , and is therefore that of the radius AC . Now P describes the circle PQS , while A describes ...
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Common terms and phrases
acceleration action amount angular velocity anticlastic attraction axis called Cambridge centimetre centre of gravity centre of inertia circle circular co-ordinates component configuration consider constant cord corresponding cosine couple curvature curve cylinder denote density described diagram displacement distance ellipse ellipsoid elongation equal equations equilibrium external 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 straight line strain stress suppose tangent theorem tion torsion uniform unit vertical whole wire
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Page 10 - 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. Demy 8vo.
Page 8 - PRIVATE ORATIONS OF DEMOSTHENES, with Introductions and English Notes, by FA PALEY, MA Editor of Aeschylus, etc. and JE SANDYS, MA Fellow and Tutor of St John's College, and Public Orator in the University of Cambridge. PART I. Contra Phormionem, Lacritum, Pantaenetum, Boeotum de Nomine, Boeotum de Dote, Dionysodorum. Crown 8vo.
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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.
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