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let \[P_n\] be the perimeter of n-sided gon inscribed in the circle with radius r a) show that \[\lim_{n\to \infty}P_n=2nr\sin(\frac{\pi}{n})\]
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any ideas here. what i thought of is see the perimeter in term of sides "s" so the perimeter is \[P_n=ns\] I'm looking for how to write s in otherway
i am going to use the case n=8 to develop a general formula
|dw:1428637964394:dw|
oh i see, well i started do some similar things let me see where you take it
|dw:1428637991613:dw|
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that limit has some problem, n should not present on right hand side
|dw:1428638068369:dw|
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