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exponential_function [2016/05/26 14:32]
nikolaj
exponential_function [2016/07/10 15:04]
nikolaj
Line 26: Line 26:
  
 $\left(x+y\right)^m=\sum_{k=0}^m \dfrac{n!}{k!\,​(m-k)!} x^k y^{m-k}$ $\left(x+y\right)^m=\sum_{k=0}^m \dfrac{n!}{k!\,​(m-k)!} x^k y^{m-k}$
 +
 +so
 +
 +$\left(1 + b_n\,x \right)^n = \sum_{k=0}^n \left( \dfrac {1} {b_n^k}\dfrac {n!} {(n-k)!} \right) \dfrac {x^k} {k!}$
  
 so so
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