Let B and C be the two points on the line such that B and C are symmetric with respect to the origin. Suppose A is a point on such that triangle ABC is an equilateral triangle. Then, the area of triangle ABC is:
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Let B and C be the two points on the line such that B and C are symmetric with respect to the origin. Suppose A is a point on such that triangle ABC is an equilateral triangle. Then, the area of triangle ABC is:
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