Question

POINT ESTIMATION

We have a sample of size n=1 of random variable with probability function

f(r | θ) = θ (1-0)1-1 , r 1,2, .7>   PE(0, 1)

If the initial density for the parameter  \theta is π (0) = k (1-0)K- , with  PE(0, 1) , write the final distribution for  \theta and the point bayesian estimator if x=2 and m=2

Thank you for your explanations.

f(r | θ) = θ (1-0)1-1
r 1,2, .7>
PE(0, 1)

π (0) = k (1-0)K-
PE(0, 1)
0 0
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