Any two points can be at most 1 unit far from each other. As, any two points can lie at maximum distance from each other when they both lie on the boundary of the triangle.
Given, an equilateral triangle of side length 1 unit.
Five points are inside the triangle.
we have to show that there are 2 points at distance of at most 1 unit.
As, Five points lie inside the triangle.
So, any two points can lie at maximum distance from each other when they both lie on the boundary of the triangle.
As, it is given that the side length of the triangle is 1 unit so, the two points can be at most 1 unit far from each other.
Hence, it is shown that any two points can be at most 1 unit far from each other. As, any two points can lie at maximum distance from each other when they both lie on the boundary of the triangle.
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