|Aug16-09, 07:19 AM||#1|
O≡(0,0), A≡(2,0)AND B≡(1,√3). P(x,y)
consider a triangle OAB formed by O≡(0,0), A≡(2,0)AND B≡(1,√3). P(x,y) is an arbitrary interior point of the triangle moving in such a way that the sum of its distances from the three sides of the triangle is √3 units . find the area of the region representing possible positions of the point P .
|Aug16-09, 09:33 AM||#2|
(this is an equilateral triangle, of course, and one of the possible positions of P is its centroid)
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|Aug27-09, 01:38 PM||#3|
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