Oxford, Cambridge and Dublin Messenger of Mathematics, Volum 3Macmillan and Company, 1874 |
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Side
... Considering , however , that some of the best papers must be long , it was determined not to lessen the value of the volume as a whole by declining articles merely on the ground of the space they would require ; and , accordingly , it ...
... Considering , however , that some of the best papers must be long , it was determined not to lessen the value of the volume as a whole by declining articles merely on the ground of the space they would require ; and , accordingly , it ...
Side 3
... consider such con- ditions as a condition that the particle shall be always in a given plane , but exclude the condition that the particle shall lie on a given plane , i.e. that it shall be at liberty to move in one direction ( but not ...
... consider such con- ditions as a condition that the particle shall be always in a given plane , but exclude the condition that the particle shall lie on a given plane , i.e. that it shall be at liberty to move in one direction ( but not ...
Side 13
... consider positive , or in the opposite direction which we consider negative . It follows that an angle may be of any magnitude , positive or negative . A positive or negative angle when not greater in magnitude than two right angles may ...
... consider positive , or in the opposite direction which we consider negative . It follows that an angle may be of any magnitude , positive or negative . A positive or negative angle when not greater in magnitude than two right angles may ...
Side 17
... consider carefully the different cases which will present themselves . 13. Since for all values of a we have cosecα = sin a angles which have a common sine will also have a common cosecant , and conversely . Hence the expression for all ...
... consider carefully the different cases which will present themselves . 13. Since for all values of a we have cosecα = sin a angles which have a common sine will also have a common cosecant , and conversely . Hence the expression for all ...
Side 19
... consider the case of a . Let XOP ( figs . 11 and 12 ) be any angle which has the given sine . Take OQ equally inclined to XOX ' and on the same side of it as OP . Bisect the simple C2 NOTES ON CONTERMINAL ANGLES . 19.
... consider the case of a . Let XOP ( figs . 11 and 12 ) be any angle which has the given sine . Take OQ equally inclined to XOX ' and on the same side of it as OP . Bisect the simple C2 NOTES ON CONTERMINAL ANGLES . 19.
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Algebra angles bounded Astronomy axis bounded by OX calculation Calculus of Variations Cambridge centre Ceulen circle Circulo cloth common logarithms complete revolutions cone Conic Sections conterminal continued fraction crown 8vo curve cyclic plane decimals differential equation Edition Elementary ellipsoid elliptic equal Euclid factors fcap focal conic function Geometry given H. J. S. SMITH half calf Hence hyperbolic hyperboloid infinite integral J. W. L. Glaisher locus logarithms magnitude Mathematical mathematician Merrifield method Metius motion multiple negative number of figures obtained paper paraboloid parallel Paris particle perpendicular polygon positive principal section problem Prof Professor Cayley quadrature quadric reciprocal remark result ruled surfaces SCARCE sewed shew sides simple angle solution square straight line tangent terminal arms tetrahedron theorem Theory tion Todhunter's tract Treatise triangle Trigonometrical Ratios velocity vols
Populære avsnitt
Side 180 - RESEARCHES IN THE CALCULUS OF VARIATIONS, principally on the Theory of Discontinuous Solutions: an Essay to which the Adams' Prize was awarded in the University of Cambridge in 1871.
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Side 118 - A conic section is the locus of a point which moves so that its distance from a fixed point, called the focus, is in a constant ratio to its distance from a fixed straight line, called the directrix.
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Side 6 - Corrigenda' of the old copy and correcting typographical errors." The book is of a handsome size, with large type, fine thick paper, and cleanly cut figures, and is the only modern edition containing the whole of Newton
Side 10 - Rara Mathematica ; or a Collection of Treatises on the Mathematics and Subjects connected with them, from ancient inedited MSS. by JO HALLIWELL, 8vo.
Side 8 - Tait and Steele. — A TREATISE ON DYNAMICS OF A PARTICLE. With numerous Examples. By Professor TAIT and Mr. STEELE.