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11. Find the equation of the parabola that has its vertex at the origin and has directrix at y = - A. x² = y B. y? =x C. x² = y D. y? =x 15 15 %3D 12. Find the value of the eccentricity of the ellipse whose equation is 25x² + 169y² = 4225. 9 A. 11 C. 11 В. 13 13. Find the equation of the hyperbola that has a center at (5,9), a focus at (10,9), and a vertex at (1,9). (x-5)² A. (y-9)² = 1 9. (y-9)² = 1 (x-5)² 25 16 В. (y-9)² (x-5)² = 1 D. (y-9)² (x-5)² = 1 25 16 752一3

11. Find the equation of the parabola that has its vertex at the origin and has directrix at y = - A. x² = y B. y? =x C. x² = y D. y? =x 15 15 %3D 12. Find the value of the eccentricity of the ellipse whose equation is 25x² + 169y² = 4225. 9 A. 11 C. 11 В. 13 13. Find the equation of the hyperbola that has a center at (5,9), a focus at (10,9), and a vertex at (1,9). (x-5)² A. (y-9)² = 1 9. (y-9)² = 1 (x-5)² 25 16 В. (y-9)² (x-5)² = 1 D. (y-9)² (x-5)² = 1 25 16 752一3

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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answer the three subparts (11, 12, 13) Answers ONLY.

11. Find the equation of the parabola that has its vertex at the origin and has directrix at y = C. x² = y D. y? = x 4 15 А. х? 15 4 В. у? 3 12. Find the value of the eccentricity of the ellipse whose equation is 25x² + 169y² = 4225. 9 А. 11 C. 11 В. 13 13. Find the equation of the hyperbola that has a center at (5,9), a focus at (10,9), and a vertex at (1,9). A. (x-5)² (y-9)² = 1 С. (x-5)² (y-9)² = 1 25 16 9. B. V-9)2 25 (x-5)² = 1 9. (x-5)² = 1 9 (y-9)² D. 16
Transcribed Image Text:11. Find the equation of the parabola that has its vertex at the origin and has directrix at y = C. x² = y D. y? = x 4 15 А. х? 15 4 В. у? 3 12. Find the value of the eccentricity of the ellipse whose equation is 25x² + 169y² = 4225. 9 А. 11 C. 11 В. 13 13. Find the equation of the hyperbola that has a center at (5,9), a focus at (10,9), and a vertex at (1,9). A. (x-5)² (y-9)² = 1 С. (x-5)² (y-9)² = 1 25 16 9. B. V-9)2 25 (x-5)² = 1 9. (x-5)² = 1 9 (y-9)² D. 16
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