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A triangle is inscribed in a circle. A point is randomly cho

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A triangle is inscribed in a circle. A point is randomly cho

by BTGmoderatorAT » Mon Feb 12, 2018 8:23 pm
A triangle is inscribed in a circle. A point is randomly chosen inside the circle. What is the probability that point lies on the area common to triangle and circle?

A) Longest side of triangle ABC measures 10.
B) ABC is a right isosceles triangle.

What's the best way to determine which statement 1 is sufficient?
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Source: — Data Sufficiency |
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