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Stack #133334

123
population, data set (blank)
experimental units, sample elements (blank)
frequency (blank)
relative frequency (blank)
Empirical Bell Rule data in normal distributions about 68% within 1 σ of μ, about 95% within 2 σ of μ, about 99% within 3 σ of μ
Chebyshev's Theorem at least 1 - 1/k^(2) measurements within k σ of μ
Binomial μ, σ μ = E(x) = np σ = sqrt(npq)
Binomial distribution, probability the x successes in n trials P(x = k) = (nCk) p^(k) q^(n - k)
Poisson μ, σ μ = np σ = sqrt(μ)
Poisson distribution, probability the x occurrences of random events in a given period with a given average μ P(x = k) = μ^(k) e^(-μ) 1/(k!)
Poisson Theorem n > 30 and μ = np < 7 the binomial probabilities are approximately the Poisson probabilities
Hypergeometric μ, σ μ = n M 1/N σ = sqrt((n M 1/N) ((N - M) 1/N) ((N – n) 1/(N - 1)))
Hypergeometric Probability the n sample with k successes from an N population of M successes P(x = k) = (MCk) ((N - M)C(n - k)) 1/(NCn)
Central Limit Theorem n > .05 N; mean μ, standard deviation σ; original population is normal or N ≥ 30 the sampling distribution of x is approximately a normal distribution with E(x) =
Created by: snakku
 

 



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