e. Let X = R? – (0,0) and ~ be defined over X by setting X ~y + y = tx for some non-zero t € R. Let S' = {x € R² : ||x|| = 1} c X, and endow S' with the same equivalence above Describe the set S!Lo of equivalence classes of sl induced by %3D relation

Q: 14. The vectors a and b are such that |a| = 3, |b| = 5 and a. b = -14, then |a – b| = %3D A 62 B V62

A: Solution: Given vectors a and b such that a=3,  b=5 and a·b=-14

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