If P be the point (1, 0) and Q, a point on the locus y2 = 8x. The locus of the mid point of PQ is:
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a
x2+4y+2=0
b
x2−4y+2=0
c
y2−4x+2=0
d
y2+4x+2=0
answer is C.
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Detailed Solution
Let the coordinates of Q be (2t2, 4t) coordinates of the mid point of PQ are2t2+12,2t Let h=2t2+12,k=2t Eliminating t, we get 4h=k2+2So the required locus is y2−4x+2=0