Question
Tangents are drawn to the circle from two points on the axis of equidistant from the point Show that the locus of their intersection is
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Practice questions from similar books
Question 1
Variable complex numbe z satisfies the eqution . Prove that locus of complex number z is ellipse. Also, find the centre, foci acid ecentricty of the ellipse. Question 2
A circle S passes through the point (0, 1) and is orthogonal to the circles and . Then (A) radius of S is 8 (B) radius of S is 7 (C) center of S is (-7,1) (D) center of S is (-8,1)Question Text | Tangents are drawn to the circle
from two points on the axis of
equidistant from the point
Show that the locus of their intersection is |