Needs to be a triangle with equal side lengths. Can't think of the proper term...
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An equilateral triangle? Almost impossible, depending on how precise the breaks are or how much fudge-room there is in what is considered a final proper triangle.
For out of all possible (infinite) breakpoints, breaking the stick at exactly the 1/3 and 2/3 point marks are the only way to make an equilateral stick-triangle.
For out of all possible (infinite) breakpoints, breaking the stick at exactly the 1/3 and 2/3 point marks are the only way to make an equilateral stick-triangle.
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The probability of randomly breaking a stick into three pieces of exactly the same length is zero.
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Equilateral triangle.
The chances are slim. I don't have the formula in my head any more to give you the probability.
The chances are slim. I don't have the formula in my head any more to give you the probability.
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the probability is 0 of being an equilateral triangle.
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It's an equilateral triangle. Else, I don't know.