Question

Show that the locus of point such that
the ratio of distances of it from two
given points is constant k(+ + 1) is a
circle.​

Answer 1

Step-by-step explanation:

Show that the locus of points such that the ratio of its distances from two given points is constant, is a circle. Hence show that the circle cannot pass through the given points. Let the given points be chosen along x-axis and the distance between them be 2a and their mid-point as origin. A(a,,0),.