Mathematical Problems on the First and Second Divisions of the Schedule of Subjects for the Cambridge Mathematical Tripos ExaminationMacmillan and Company, 1878 - 480 páginas |
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Página viii
... Relations between Conics . Covariants 1572-1641 . THEORY OF EQUATIONS 1642-1819 . DIFFERENTIAL CALCULUS 1820-1856 . HIGHER PLANE CURVES 1857-1993 . INTEGRAL CALCULUS SOLID GEOMETRY . 1994-2030 . I. 2031-2071 . II . 2072-2134 . III ...
... Relations between Conics . Covariants 1572-1641 . THEORY OF EQUATIONS 1642-1819 . DIFFERENTIAL CALCULUS 1820-1856 . HIGHER PLANE CURVES 1857-1993 . INTEGRAL CALCULUS SOLID GEOMETRY . 1994-2030 . I. 2031-2071 . II . 2072-2134 . III ...
Página 5
... relation between the two triangles is reciprocal . 66. Two triangles are so related that straight lines drawn through the angular points of one parallel respectively to the sides of the other meet in a point : prove that straight lines ...
... relation between the two triangles is reciprocal . 66. Two triangles are so related that straight lines drawn through the angular points of one parallel respectively to the sides of the other meet in a point : prove that straight lines ...
Página 7
... relation between the two triangles is reciprocal . 66. Two triangles are so related that straight lines drawn through the angular points of one parallel respectively to the sides of the other meet in a point : prove that straight lines ...
... relation between the two triangles is reciprocal . 66. Two triangles are so related that straight lines drawn through the angular points of one parallel respectively to the sides of the other meet in a point : prove that straight lines ...
Página 9
... relation between 0 and O ' is reciprocal . 90. The greatest possible number of tetrahedrons which can be constructed having their six edges of lengths equal to six given straight . lines all unequal is thirty ; and when they are all ...
... relation between 0 and O ' is reciprocal . 90. The greatest possible number of tetrahedrons which can be constructed having their six edges of lengths equal to six given straight . lines all unequal is thirty ; and when they are all ...
Página 19
... relations be satisfied , the expression ( x2 + ax + m ) ( x2 + bx + m ) ( x2 + cx + m ) will contain no power of x except those whose index is a multiple of 3 . Resolve - 20x3 + 343 and x + 36x3 + 1000 into their real quadratic factors ...
... relations be satisfied , the expression ( x2 + ax + m ) ( x2 + bx + m ) ( x2 + cx + m ) will contain no power of x except those whose index is a multiple of 3 . Resolve - 20x3 + 343 and x + 36x3 + 1000 into their real quadratic factors ...
Otras ediciones - Ver todas
Mathematical Problems on the First and Second Divisions of the Schedule of ... Joseph Wolstenholme Sin vista previa disponible - 2012 |
Mathematical Problems: On the First and Second Divisions of the Schedule of ... Joseph Wolstenholme Sin vista previa disponible - 2017 |
Términos y frases comunes
angular points angular velocity asymptotes ax² axes bisected cardioid centre of perpendiculars chord circumscribed circle co-ordinates common point common tangents confocal conicoid conjugate diameters constant continued fraction cos² curve described diagonals directrix envelope equal excentric angles fixed circle fixed point fixed straight line foci focus four points given circle given conic given ellipse given point given the equations inscribed latus rectum length locus major axis meet minor axis normal parabola parallel particle passes plane point of intersection points of contact polar pole prove radical axis radius of curvature ratio rectangle rectangular hyperbola respectively right angles roots self-conjugate sin² sin³ straight line joining subtends a right tangents drawn tetrahedron triangle ABC velocity vertex vertical
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