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How to find the probability that a point is at a distance less than r from the center?
A point is thrown at random inside a circle of radius R. The probability of the point falling into any area located inside the circle is proportional to the area of this area. Find the probability that a point is at a distance less than r from the center ( r < R )
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1. Find the area of the region containing all points located at a distance less than r from the center
2. Understand the probability that the point will fall into a circle of radius R
3. Find the area of a circle of radius R
4. Use the fact that probabilities are proportional to areas .
I'm just wondering which of these points can be problematic at all.
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