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Why is it important to determine if the probability distribution of $\sqrt{Y_{\text{Tot}}}$ is unbiased?
Why is it important to determine if the probability distribution of $\sqrt{Y_{\text{Tot}}}$ is unbiased?
What is the focus of using the sample total based on Horvitz-Thompson estimator to estimate the square root of the population total?
What is the focus of using the sample total based on Horvitz-Thompson estimator to estimate the square root of the population total?
What does it mean for an estimator to be unbiased in the context of this scenario?
What does it mean for an estimator to be unbiased in the context of this scenario?
How would a biased probability distribution of $\sqrt{Y_{\text{Tot}}}$ affect the estimation process?
How would a biased probability distribution of $\sqrt{Y_{\text{Tot}}}$ affect the estimation process?
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In the context of this scenario, what does calculating the variance of $\sqrt{Y_{\text{Tot}}}$ help in understanding?
In the context of this scenario, what does calculating the variance of $\sqrt{Y_{\text{Tot}}}$ help in understanding?
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