The Elements of Analytic Geometry

Cover The Elements of Analytic Geometry
The Elements of Analytic Geometry
Albert L Albert Luther Candy
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(6) * For the different manner in which the asymptotes are described when considered as conies belonging to the two different systems see 159, III.
117. ] CONIC SECTIONS. 177 Now, if h 2 > abj (4) and (6) are conjugate hyperbolas (116), while (5) represents their common asymptotes. Therefore (2) and (3) are the required equations.
COR. The lines represented by the equation are parallel to the asymptotes of the conic represented by the general equation (1).
EXAMPLES. Find the equations of the ta
...ngent and normal to 1. Z 2 = 22/, at(-2, 2). 2. Y*=8x, at (2, 4).
3. X 2 + 2/ 2 =25, at (4, 3). 4. X 2 j/ 2 =16, at ( 5, 3).
5. Z' + 42/ 2 =8, at( 4, 3). 6. 2y* x*= 4, at (2, 2).
7. 2/ 2 + 4* + 22/ + l = 0, at(-4, 3).
8. 3z 2 + 5xy 2y*= 0, at (1, 3) and ( 2, 1).
9. 2z 2 4z2/ + 2/ 2 + 2s 4?/ 15 = 0, at (2, 3). 10. X 2 + 3x2/ + 4t/ 2 3z + 57/ + 9 = 0, at (4, 1).
Find the equations of the tangents to each of the following conies at the origin : 11. 2z 2 -|-32/ 2 +2z = 0. 12. Z 2 + 2z+32/ = 0.
13. 2xy + 5x 3y = 0.


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