b:head_first_statistics:geometric_binomial_and_poisson_distributions

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b:head_first_statistics:geometric_binomial_and_poisson_distributions [2025/10/13 08:56] – [Binomial Distributions] hkimscilb:head_first_statistics:geometric_binomial_and_poisson_distributions [2025/10/13 08:59] (current) – [Binomial Distributions] hkimscil
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 \begin{eqnarray*}  \begin{eqnarray*} 
 P(X = r) & = & _{n}C_{r} \cdot p^{r} \cdot q^{n-r} \;\;\; \text{Where,} \\ P(X = r) & = & _{n}C_{r} \cdot p^{r} \cdot q^{n-r} \;\;\; \text{Where,} \\
-_{n}C_{r} & = & \frac {n!}{r!(n-r)!}+\displaystyle _{n}C_{r} & = & \displaystyle \dfrac {n!}{r!(n-r)!} \\ 
 +\text{c.f.,  } \\ 
 +\displaystyle _{n} P_{r} & = & \displaystyle \dfrac {n!} {(n-r)!} \\
 \end{eqnarray*}  \end{eqnarray*} 
  
-cf.  +see [[:b:head_first_statistics:permutation_and_combination#what_if_horse_order_doesn_t_matter|Permutation chapter]]
- +
-\begin{eqnarray*} +
-\displaystyle ^{n} P_{r} = \displaystyle \dfrac {n!} {(n-r)!} \\ +
-\end{eqnarray*}+
  
  
b/head_first_statistics/geometric_binomial_and_poisson_distributions.1760313390.txt.gz · Last modified: by hkimscil

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