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Classic Probability Problem #1: Broken Sticks, Triangles, and Probability | by Andrew Rothman | Towards Data Science
![SOLVED: Problem 7: Probability and Geometry A stick of length 1 is broken into two pieces of length Y and 1 - Y respectively, where Y is uniformly distributed on [0, 1].](https://cdn.numerade.com/ask_images/848687e836514df4ad66a6df06fa976f.jpg "SOLVED: Problem 7: Probability and Geometry A stick of length 1 is broken into two pieces of length Y and 1 - Y respectively, where Y is uniformly distributed on [0, 1].")
SOLVED: Problem 7: Probability and Geometry A stick of length 1 is broken into two pieces of length Y and 1 - Y respectively, where Y is uniformly distributed on [0, 1].
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pr.probability - If you break a stick at two points chosen uniformly, the probability the three resulting sticks form a triangle is 1/4. Is there a nice proof of this? - MathOverflow
The Broken Stick Problem by Margaret McGuire - Issuu
the Broken Stick Problem | thoughtcase
