continuious probablity distributions


continuious probablity distributions
Cauchy Distribution
- A random variable (rv) X has a general Cauchy distribution with parametersμ and&la...}


continuious probablity distributions
Characteristic Function Of Cauchy Distribution
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Then the characteristic function of Cauchy distribution X is given by
Φ...}

continuious probablity distributions
Gamma Distribution
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$$ \Gamma(1) \ = \ \int_{0}^{\infty} \ {e^-}^{x} \ dx \ = \ 1$$
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$$ \G...}

continuious probablity distributions
Moment Generating Function of Gamma Distribution, Harmonic Mean and Mode of Gamma Distribution
- The mean and variance of a Gamma distribution is α
- The mode of the gamma dis...}

continuious probablity distributions
Beta Distribution
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Beta distribution is one of the two parameters continuous probability distribution. A c...}

continuious probablity distributions
Mode of Beta Distribution of First kind and Beta Distribution of Second Kind
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The mode of the beta distribution of first kind with parameters m and n is
$$x =...}

continuious probablity distributions
Negative Exponential Distribution
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A random variable (rv) X having a probability density function (pdf) :
$$f(x) \...}

continuious probablity distributions
Interquartile Range, Mean Deviation about Mean and fitting of of Negative Exponential Distribution and Laplace Distribution
Uses of Negative Exponential Distribution
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Exponential Distribution
...}

continuious probablity distributions
Moments and Moment Generating Function of Standard Laplace Distribution
- The standard Laplace distribution is symmetrical but it is leptokurtic.
- The...}

continuious probablity distributions
Logistic Distribution and Properties of Negative Exponential Distribution
- Mean of Logistic distribution isα but standard Logistic distribution has zero mean.

continuious probablity distributions
Weibull Distribution
- This distribution was used to study experimentally the breaking strength and elasticity of...}

continuious probablity distributions
Log-Normal Distribution
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The moment coefficient of skewness is given by
$$\gamma_1 \ = \ ({e^\sigma}^{2}...}