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Given any positive integer \(n\), find polynomial curves that have exactly \(n\) tangent lines which intersect the curve exactly once.
Solving Pell Equations using Fibonacci-like sequences
In the game of tennis, if the probability that player \(A\) wins a point against player \(B\) is a constant value \(p\), then the probability that \(A\) will win a game from deuce is \(p^2/(1 - 2p...
Solving an expected value problem without using geometric series
Another approach to trisecting any acute angle