Coordinate Geometry

Cover Coordinate Geometry
Coordinate Geometry
Henry B Henry Burchard Fine
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In the conic q^/g? -|- 2^/6* = 1 (1), where a>6, the foci are on the o^axis and at the distance ae = a Vl — h^/a^ = Va* — 6* to the right and left of the origin.
Let A denote an arbitrary constant ; then the equation a* + X. ^b*+\ (2) will represent the system of conies which have the same foci as the conic (1) ; for in any conic (2) the distance from the center to a focus is } (a* + A) — (b^ + ^)lK ^^at is, Va* — b^.
167. For all positive values of A., and all negative values between and — 6*,
... both a* + A and 6' 4- A are positive, and (2) therefore represents ellipses ; for all values of A between — 6* and —a*, a*-|-A is positive, and 6*-hA is negative, and (2) therefore represents hyperbolas; for all values of A between — a* and — 00 , both a' + A and 6* -|- A are negative, and the locus of (2) is therefore imaginary.
SYSTEMS OF CONICS 145 168. Through every point («', y') there pass two conies of the system (2), the one being an eUipse, the other an hyperbola.
For substitute (a?', y') for (x, y) in (2), and clear of fractions ; the result is (A + a2)(X + W) - x\\ + b^) - J/^CX + a^ = 0.


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