find the equation of the locus of a point which is equidistant from the point A(1,3) and B(-2,1).
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Answer:
let the point is h, k
then
√(h-1) ^2+(k-3) ^2=√(h+2) ^2+(k-1) ^2
then
expanding it
we get
h^2+1-2h +k^2+9-6k=h^2+4+4h+k^2+1-2k
the eq. is
6h +4k-5 =0
ok
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