Q 1281045827.     A square in inscribed in a circle. If `p_1` is the probability that a randomly chosen point of the circle lies within the square and `p_2` is the probability that the point lies outside the square, then



A

`p_1^2−p_2^2 < 1 / 3`

B

`p_1 = p_2`

C

`p_1 < p_2`

D

`p_1 > p_2`

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