Let X1, X2, ..., X, be independent and identically distributed random variables from a uniform distribution on the interval (c,1). The value of a is unknown. Derive the method of moments estimate of the parameter c. O c = 2*median(X) C = average(X) - 1 c = 2*average(X) c = 2*average(X) - 1

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Question 7
Let X1, X2, ..., Xn be independent and identically distributed random variables from a uniform
distribution on the interval (c,1). The value of a is unknown. Derive the method of moments estimate
of the parameter c.
c = 2*median(X)
c = average(X) - 1
c = 2*average(X)
c = 2*average(X) - 1
Transcribed Image Text:Question 7 Let X1, X2, ..., Xn be independent and identically distributed random variables from a uniform distribution on the interval (c,1). The value of a is unknown. Derive the method of moments estimate of the parameter c. c = 2*median(X) c = average(X) - 1 c = 2*average(X) c = 2*average(X) - 1
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