Mathematics

Mathematics

Problem

P(p)P(p) and Q(q)Q(q) are the position vector of two fixed points and R(r)R(r) is the position vector of a variable point. If RR moves such that (r−p)×(r−q)=0(r - p) \times (r - q) = 0 , then the locus of RR is a. a plane containing the origin OO and parallel to two non-collinear vector OPOP and OQOQ . b. the surface of a sphere described on PQPQ as its diameter. c. a line passing through the points PP and QQ . d. a set of lines parallel to the line PQPQ .

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