A Treatise On Plane Co Ordinate Geometry As Applied to the Straight Line And T

Cover A Treatise On Plane Co Ordinate Geometry As Applied to the Straight Line And T
A Treatise On Plane Co Ordinate Geometry As Applied to the Straight Line And T
Todhunter, I. (Isaac), 1820-1884
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93, 94, that the tangent at any point of an ellipse meets it at only one point, and that NOEMAL TO AN ELLIPSE. 153 a straight line wliich meets an ellipse at only one point is the tangent at that point.
172. The tangents at the extremities of either axis are parallel to the other axis.
For the co-ordinates of A are a, 0. (See the figure to Art. 162. ) Hence, putting x = a, and 2/'=0, the equation c^yy + Vxx — c^W" becomes x — a, which is the equation to a straight line through A parallel to OYi
... Similarly the tan- gent at A is parallel to (7F, and the tangents at B and B are parallel to CX.
173. To find the equation to the normal at any point of an ellipse, (See Definition, Art. 97. ) Let x\ y be the co-ordinates of the point ; the equation to the tangent at that point is 2/ = --x^a; + - (1).
The equation to the straight line through [x', y') at right angles to (1) is 2'-2''=S^(^-^') (2).
This is the equation to the normal at {x\ y).
174. The equation to the normal may also be expressed in terms of the tangent of the angle -which the straight line makes with the major axis of the ellipse.


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