The Elements of Analytic Geometry

Cover The Elements of Analytic Geometry
The Elements of Analytic Geometry
Percey F Percey Franklyn Smith
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(a) 5x- 7y = 0; (b) 5x-2y -50 = 0; (c) 2x + 3y-58 = 0. 122 ANALYTIC GEOMETRY 2. Find the equations of the lines which pass through the vertices of the triangle formed by the lines 2x 3 ?/ + 1 = 0, x y = 0, and 3x + 4?/ 2 = which are (a) parallel to the opposite sides. (b) perpendicular to the opposite sides. Ans. (a) 3x + 4?/- 7 = 0, Ux-2ly+ 2 = 0, 17 x - \1 y + 5 = 0; (b) 4-3y- 1 =0, 21x + 14y-10 = 0, 17s + 17 y - 9 = 0. 3. Find the bisectors of the angles formed by the lines 4x By 1=0 and 3x ...4?/ + 2 = 0, and show that they are perpendicular. Ans. 7 x 7 y + 1 = and x + y 3 = 0. 4. Find the equations of the bisectors of the angles formed by the lines 5x-12?/ + 10=:0 and 12 x - By +15 = 0. Verify the results by Theorem X. 5. Find the locus of a point the ratio of whose distances from the lines 4x-3y-|-4 = 0and5x+12y-8 = 0isl3to5. Ana. 9x + 9y - 4 = 0. 6. Find the bisectors of the interior angles of the triangle formed by the lines 4 x - 3 y = 12, 5-12y-4 = 0, and 12 x - 5 y - 13 = 0. Show that they meet in a point.

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