Special case of the weibull probability density function

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The Rayleigh probabilty density function is the special case of the Weibull probability density function, when alpha a, the Weibull shape parameter, is 2. that is, a Rayleigh random variable, X has probability density function. f(x)=( 2x) (e^-x^2/b)/B x> or equal to 0 and 0 elsewhere , and where B>0. the Rayleigh probability density function is a single parameter probability density function and is important as a model for wind speed, and for example is used in estimating energy recovery for a wind turbine. a) find E)X b) find Var (X) . c) If B = 100 find P(X<10)

Reference no: EM13316577

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