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Question
If P = (1, 0), Q = (-1, 0) and R = (2, 0) are three given points, then the locus of a point S satisfying the relation
SQ2+SR2=2SP2 is
Options:
A .  A straight line parallel to x-axis
B .  A circle through origin
C .  A circle with centre at the origin
D .  A straight line parallel to y-axis
Answer: Option D
:
D
Let S(x, y), then
(x+1)2+y2+(x2)2+y2=2[(x1)2+y2]
2x +1 + 4 - 4x = - 4x + 2 x = -32
Hence it is a straight line parallel to y-axis.

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