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Q.) Let A (a) and B (b) be points on two skew lines r = a + λp and r = b + μq and the shortest distance between the skew lines is 1, where p and q are unit vectors forming adjacent sides of a parallelogram enclosing an area of 1/2 units. If an angle between AB and the line of shortest distance is 60°, then AB =
[A]1/2
[B]2
[C]1
[D]λ ∈ ℝ - {0}