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Suppose a Simple Random Sample Is Selected from a Population

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Suppose a simple random sample is selected from a population with a mean if and a variance of 2.The central limit theorem tells us that


A) the sample mean Suppose a simple random sample is selected from a population with a mean if <font face= symbol ></font> and a variance of <font face= symbol ></font><sup>2</sup>.The central limit theorem tells us that A) the sample mean   gets closer to the population mean <font face= symbol ></font> as the sample size increases. B) if the sample size n is sufficiently large,the sample will be approximately Normal. C) the mean of   will be <font face= symbol ></font> if the sample size n is sufficiently large. D) if the sample size is sufficiently large,the distribution of   will be approximately Normal with a mean of <font face= symbol ></font> and a standard deviation of   . E) the distribution of   will be Normal only if the population from which the sample is selected is also Normal. gets closer to the population mean as the sample size increases.
B) if the sample size n is sufficiently large,the sample will be approximately Normal.
C) the mean of Suppose a simple random sample is selected from a population with a mean if <font face= symbol ></font> and a variance of <font face= symbol ></font><sup>2</sup>.The central limit theorem tells us that A) the sample mean   gets closer to the population mean <font face= symbol ></font> as the sample size increases. B) if the sample size n is sufficiently large,the sample will be approximately Normal. C) the mean of   will be <font face= symbol ></font> if the sample size n is sufficiently large. D) if the sample size is sufficiently large,the distribution of   will be approximately Normal with a mean of <font face= symbol ></font> and a standard deviation of   . E) the distribution of   will be Normal only if the population from which the sample is selected is also Normal. will be if the sample size n is sufficiently large.
D) if the sample size is sufficiently large,the distribution of Suppose a simple random sample is selected from a population with a mean if <font face= symbol ></font> and a variance of <font face= symbol ></font><sup>2</sup>.The central limit theorem tells us that A) the sample mean   gets closer to the population mean <font face= symbol ></font> as the sample size increases. B) if the sample size n is sufficiently large,the sample will be approximately Normal. C) the mean of   will be <font face= symbol ></font> if the sample size n is sufficiently large. D) if the sample size is sufficiently large,the distribution of   will be approximately Normal with a mean of <font face= symbol ></font> and a standard deviation of   . E) the distribution of   will be Normal only if the population from which the sample is selected is also Normal. will be approximately Normal with a mean of and a standard deviation of
Suppose a simple random sample is selected from a population with a mean if <font face= symbol ></font> and a variance of <font face= symbol ></font><sup>2</sup>.The central limit theorem tells us that A) the sample mean   gets closer to the population mean <font face= symbol ></font> as the sample size increases. B) if the sample size n is sufficiently large,the sample will be approximately Normal. C) the mean of   will be <font face= symbol ></font> if the sample size n is sufficiently large. D) if the sample size is sufficiently large,the distribution of   will be approximately Normal with a mean of <font face= symbol ></font> and a standard deviation of   . E) the distribution of   will be Normal only if the population from which the sample is selected is also Normal. .
E) the distribution of Suppose a simple random sample is selected from a population with a mean if <font face= symbol ></font> and a variance of <font face= symbol ></font><sup>2</sup>.The central limit theorem tells us that A) the sample mean   gets closer to the population mean <font face= symbol ></font> as the sample size increases. B) if the sample size n is sufficiently large,the sample will be approximately Normal. C) the mean of   will be <font face= symbol ></font> if the sample size n is sufficiently large. D) if the sample size is sufficiently large,the distribution of   will be approximately Normal with a mean of <font face= symbol ></font> and a standard deviation of   . E) the distribution of   will be Normal only if the population from which the sample is selected is also Normal. will be Normal only if the population from which the sample is selected is also Normal.

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