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" Now x — - is the abscissa of the point of intersection of the tangent to the curve at the point (x, y) and the axis of x ; we will put f for this abscissa. "
Researches in the Calculus of Variations, Principally on the Theory of ... - Page 29
by Isaac Todhunter - 1871 - 278 pages
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Researches in the Calculus of Variations, Principally on the Theory of ...

Isaac Todhunter - 1871 - 300 pages
...-^ , °i If the expression just given between brackets vanishes at any point we have at that point P Now x — - is the abscissa of the point of intersection of the tangent to the curve at the point (#, y) and the axis of x ; we will put f for this abscissa. We assume that y is positive and that the...
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Briot and Bouquet's Elements of Analytical Geometry of Two Dimensions

Charles Briot, Bouguet (M., Jean Claude) - 1896 - 598 pages
...parabola a normal is drawn which is prolonged till it intersects the axis in the point Jf; find the locus of the point of intersection of the tangent to the curve at M with the perpendicular to the axis at the point JV. 10. Substitute in the preceding problem the hyperbola...
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