# Divisible by this year? (Part 9: *into)

Discrete Mathematics Level 4

A person is bored waiting in line. He draws $$n$$ congruent circles where $$n$$ is a positive integer in the plane, all passing through a fixed point, P. If $$2014$$ is the number of regions into which these circles can divide the plane, find the minimum value of $$n$$ (Include the region outside the circles in your count.)

This is a Jinx from another Jinx

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