If P(a, ß), the point of intersection of the y² a² (1-e²) X ellipse2 x² 2 + y² 1 a² (E²-1) 4 (C) E=- = 1 and the hyperbola is equidistant from the foci of the two curves (all lying in the right of y- axis) then (A) 2a = a (2e +E) √e² +24-3e 2 (B) a-ea- Ea -a/2 (D) E= = √e² +12-3e 2
If P(a, ß), the point of intersection of the y² a² (1-e²) X ellipse2 x² 2 + y² 1 a² (E²-1) 4 (C) E=- = 1 and the hyperbola is equidistant from the foci of the two curves (all lying in the right of y- axis) then (A) 2a = a (2e +E) √e² +24-3e 2 (B) a-ea- Ea -a/2 (D) E= = √e² +12-3e 2
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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