A point O is the centre of a circle circumscribed about a triangle ABC. Then ABC OA→sin2A+OB→sin2B +OC→sin2C is equal to
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a
(OA→+OB→+OC→)sin2A
b
3OG→ where G is the centroid of triangle ABC
c
0→
d
none of these
answer is C.
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Detailed Solution
The position vector of the point O with respect to itself isOA→sin2A+OB→sin2B+OC→sin2Csin2A+sin2B+sin2C⇒OA→sin2A+OB→sin2B+OC→sin2Csin2A+sin2B+sin2C=0→ or OA→sin2A+OB→sin2B+OC→sin2C=0→