A Treatise on Conic Sections: Containing an Account of Some of the Most Important Modern Algebraic Andgeometric MethodsLongmans, Green and Company, 1879 - Broj stranica: 399 |
Iz unutrašnjosti knjige
Rezultati 1 - 5 od 87.
Stranica iii
... Origin in any Position 13 14 15 16 Meaning of the Constants in Equation of a Right Line 17 Equation of a Right Line in terms of its Intercepts on the Axes 18 in terms of the Perpendicular on it from Origin , and the Angles it makes with ...
... Origin in any Position 13 14 15 16 Meaning of the Constants in Equation of a Right Line 17 Equation of a Right Line in terms of its Intercepts on the Axes 18 in terms of the Perpendicular on it from Origin , and the Angles it makes with ...
Stranica v
... origin Coordinates of Points where a given Line meets a given Circle Imaginary Points General definition of Tangents 75 76 77 77 77 77 78 Condition that Circle should touch either Axis Equation of Tangent to a Circle at a given Point ...
... origin Coordinates of Points where a given Line meets a given Circle Imaginary Points General definition of Tangents 75 76 77 77 77 77 78 Condition that Circle should touch either Axis Equation of Tangent to a Circle at a given Point ...
Stranica viii
... Origin of names Parabola , Hyperbola , and Ellipse ( see also p . 328 ) CONFOCAL CONICS 186 186 • ASYMPTOTES : how found 190 Intercepts on Chord between Curve and Asymptotes are equal 191 • Lines joining two fixed to variable Point make ...
... Origin of names Parabola , Hyperbola , and Ellipse ( see also p . 328 ) CONFOCAL CONICS 186 186 • ASYMPTOTES : how found 190 Intercepts on Chord between Curve and Asymptotes are equal 191 • Lines joining two fixed to variable Point make ...
Stranica xiii
... Origin of these Names 328 Every Parabola has a Tangent at an infinite Distance 329 Proof that any Conic may be projected so as to become a circle , while a given Line passes to Infinity 330 Determination of Focus of Section of a right ...
... Origin of these Names 328 Every Parabola has a Tangent at an infinite Distance 329 Proof that any Conic may be projected so as to become a circle , while a given Line passes to Infinity 330 Determination of Focus of Section of a right ...
Stranica 2
... origin . The axes are said to be rectangular or oblique , according as the angle at which they intersect is a right angle or oblique . It will readily be seen that the coordinates of the point M on the preceding figure are xa , y = 0 ...
... origin . The axes are said to be rectangular or oblique , according as the angle at which they intersect is a right angle or oblique . It will readily be seen that the coordinates of the point M on the preceding figure are xa , y = 0 ...
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Ostala izdanja - Prikaži sve
A Treatise on Conic Sections: Containing an Account of Some of the Most ... George Salmon Pregled nije dostupan - 2015 |
A Treatise on Conic Sections: Containing an Account of Some of the Most ... George Salmon Pregled nije dostupan - 2016 |
Uobičajeni izrazi i fraze
anharmonic ratio asymptotes ax² axes bisected bisector by² centre chord of contact circumscribing coefficients common tangents condition conic having double conic section conic touching conjugate diameters corresponding cos² denote determine directrix double contact drawn ellipse equal find the equation find the locus fixed line fixed point foci focus four points given line given point Hence hyperbola imaginary points infinite distance inscribed intercept last Article line at infinity line joining line meets meet the curve middle points origin parabola parallel Pascal's theorem perpendicular point of contact point x'y points at infinity points of intersection polar polar equation pole proved quadratic quadrilateral radical axis radius vector reciprocal rectangle represents right angles right line second degree sides sin² square substituting tangential equation theorem transform values vanish vertex vertices µß
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