Question
1.) The assets (in billions of dollars) of the four wealthiest people in a particular country are 42,34,20,18. Assume that samples of size n=2 are
1.) The assets (in billions of dollars) of the four wealthiest people in a particular country are
42,34,20,18.
Assume that samples of size
n=2
are randomly selected with replacement from this population of four values.
Question content area bottom
Part 1
a. After identifying the 16 different possible samples and finding the mean of each sample, construct a table representing the sampling distribution of the sample mean. In the table, values of the sample mean that are the same have been combined.
x | Probability | x | Probability | |
---|---|---|---|---|
42 | enter your response here | 27 | enter your response here | |
38 | enter your response here | 26 | enter your response here | |
34 | enter your response here | 20 | enter your response here | |
31 | enter your response here | 19 | enter your response here | |
30 | enter your response here | 18 | enter your response here |
(Type integers or fractions.)
Part 2
b. Compare the mean of the population to the mean of the sampling distribution of the sample mean.
The mean of the population,
enter your response here,
is
equal to
greater than
less than
the mean of the sample means,
enter your response here.
(Round to two decimal places as needed.)
Part 3
c. Do the sample means target the value of the population mean? In general, do sample means make good estimates of population means? Why or why not?
The sample means
target
do not target
the population mean. In general, sample means
do
do not
make good estimates of population means because the mean is
an unbiased
a biased
estimator
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