An estimator $\hat { \mu }_y$ of the population value $\mu_y$ is consistent if A) $\hat { \mu }_y$ $\stackrel { p } { \rightarrow }$ $\mu Y$ _. B)its mean square error is the smallest possible. C)Y is normally distributed. D) $\bar { Y } \stackrel { p } { \longrightarrow } 0$

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Quizplus · Accepted Answer

An estimator is consistent if it converges in probability to the true parameter value as the sample size increases, which is described by $\hat { \mu }_y \stackrel { p } { \rightarrow } \mu_y$.

An Estimator μ^y\hat { \mu }_yμ^​y​ Of the Population Value μy\mu_yμy​ Is Consistent If A)

An Estimator $\hat { \mu }_y$ Of the Population Value $\mu_y$ Is Consistent If
A)