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Let C1 and C2‚Äč be circles with centres 10 units apart, with radii of length 1 and 3 respectively. Firstly find the locus of all points, M, for which there exist points X on C1 and Y on C2 such that M is the midpoint of the line segment XY. Then find the area of the closed region inscribed by the locus.
(No Solution Yet, 1 Comments) Submitted on 2019-10-11 by Danish Ahmed Khan   
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