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A semicircle with area of \(x \pi\) is marked by seven points equally spaced along the half arc of the semicircle, such that two of the seven points form the endpoints of the diameter. What is the probability of forming a triangle with an area less than \(x\) from the total number of triangles formed by combining two of the seven points and the center of the diameter?
A. \(4/5\)
B. \(6/7\)
C. \(17/21\)
D. \(19/21\)
E. \(31/35\)
The OA is A
A. \(4/5\)
B. \(6/7\)
C. \(17/21\)
D. \(19/21\)
E. \(31/35\)
The OA is A
