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why a regular hendecagon does not tessellate.
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how many sides does it have? how big are its internal angles? how many of the shapes can share a common vertex?
its just a question
you have to know the answer to these three before you can know the answer to the origional
hendeca- means 11 and -gon mean corners |dw:1341496788909:dw|
ok
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so it has 11 sides too. that is the first answer,
the internal angles in the \(n\)-gon polygon can be found with this formula \[\theta=(n-2) × 180° / n\]
|dw:1341497794453:dw|
but i dont know how to use formulas
|dw:1341497930679:dw| if \(a\) amount that can share a common vertex is \[a\times\theta° <360°\]or else the will be overlapping
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