Consider two points: $A=(0,0)$ which is the center of a unit circle, and $B=(0,1)$ which lies on that unit circle. Now, you choose a third point $C$ inside the circle uniformly at random.

What is the probability that you will be able to draw a square such that all three points $A, B, C$ lie on two adjacent sides of the square?

Please submit your answer to two decimal places.

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