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2. Let n E N. Suppose n chords are drawn in a circle in such a way that each chord intersects every other, but
2. Let n E N. Suppose n chords are drawn in a circle in such a way that each chord intersects every other, but no three intersect at one point. Prove that the chords cut the circle into n +n +2 regions. 2 For example, n=1:
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Financial Algebra advanced algebra with financial applications
Authors: Robert K. Gerver
1st edition
978-1285444857, 128544485X, 978-0357229101, 035722910X, 978-0538449670
