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" J\ but the theorem of Newton's, which has hitherto guided us, is perhaps insufficient immediately to furnish a second relation. Such a relation, however, may be obtained by the following considerations. It is well known that the polar conic of a point... "
A Treatise on the Higher Plane Curves: Intended as a Sequel to A Treatise on ... - Page 146
by George Salmon - 1879 - 395 pages
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Cambridge Mathematical Journal, Volumes 1-7; Volumes 10-11

Mathematics - 1851 - 632 pages
...rektion. Such a relation, however, may be obtained by the following considerations. It is well known that the polar conic of a point of inflexion -breaks up into two lines: one of these is the tangent at the point of inflexion, the other will be found to be the locus...
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Cambridge Mathematical Journal, Volume 7; Volume 11

Duncan Farquharson Gregory, Robert Leslie Ellis, William Thomson Baron Kelvin, Norman Macleod Ferrers - Mathematics - 1852 - 316 pages
...relation. Such a relation, however, may be obtained by the following considerations. It is well known that the polar conic of a point of inflexion breaks up into two lines : one of these is the tangent at the point of inflexion, the other will be found to be the locus...
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A Treatise on the Higher Plane Curves: Intended as a Sequel to A Treatise on ...

George Salmon - Curves, Algebraic - 1879 - 424 pages
...to the point O. 170. Let us now consider more particularly the case where 0 is a point of inflexion. It was shewn (Art. 74) that the polar conic of a point...of y the tangent at it, we must have (see Art. 46) A = 0, .5 = 0, D = 0, when the equation of the polar conic (Art. 169) reduces to The factor y is evidently...
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The Collected Mathematical Papers of Henry John Stephen Smith, Volume 1

Henry John Stephen Smith - Mathematics - 1965 - 704 pages
...relation. Such a relation, however, may be obtained by the following considerations. It is well known that the polar conic of a point of inflexion breaks up into two lines : one of these is the tangent at the point of inflexion, the other will be found to be the locus...
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