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Q.) The position vectors of the points P and Q with respect to the origin O are a = i + 3j - 2k and b = 3i - j - 2k, respectively. If M is a point on PQ, such that OM is the bisector of POQ, then OM is
[A]2 (i - j + k)
[B]2i + j - 2k
[C]2 (-i + j - k)
[D]2 (i + j + k)