Exercises 6.1-6.9 6.5 Understanding the Principles 6.1 What is the difference between a population parameter and a sample statistic? 6.2 What is a sampling distribution of a sample statistic? Learning the Mechanics 6.3 The probability distribution shown here describes a pop- ulation of measurements that can assume values of 0, 2, 4, and 6, each of which occurs with the same relative frequency: NW 4 6. p(x) 1/4 1/4 1/4 1/4 a. List all the different samples of n = that can be selected from this population. b. Calculate the mean of each different sample listed in 2 measurements part a. c. If a sample of n = lected from the population, what is the probability that a specific sample will be selected? d. Assume that a random sample of n = is selected from the population. List the different values of x found in part b, and find the probability of each. Then give the sampling distribution of the sample mean x in tabular form. e. Construct a probability histogram for the sampling dis- tribution of x. 2 measurements is randomly se- 2 measurements

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pling distributions are discus
Exercises 6.1-6.9
6.5
Understanding the Principles
6.1 What is the difference between a population parameter
and a sample statistic?
6.2 What is a sampling distribution of a sample statistic?
Learning the Mechanics
6.3 The probability distribution shown here describes a pop-
ulation of measurements that can assume values of 0,
2, 4, and 6, each of which occurs with the same relative
frequency:
NW
4
6.
p(x)
14
1/4
1/4
1/4
a. List all the different samples of n = 2 measurements
that can be selected from this population.
b. Calculate the mean of each different sample listed in
part a.
c. If a sample of n
lected from the population, what is the probability that
a specific sample will be selected?
d. Assume that a random sample of n =
is selected from the population. List the different values
of x found in part b, and find the probability of each.
Then give the sampling distribution of the sample mean
x in tabular form.
e. Construct a probability histogram for the sampling dis-
tribution of x.
2 measurements is randomly se-
2 measurements
6.4 Simulate
soma1:
Transcribed Image Text:pling distributions are discus Exercises 6.1-6.9 6.5 Understanding the Principles 6.1 What is the difference between a population parameter and a sample statistic? 6.2 What is a sampling distribution of a sample statistic? Learning the Mechanics 6.3 The probability distribution shown here describes a pop- ulation of measurements that can assume values of 0, 2, 4, and 6, each of which occurs with the same relative frequency: NW 4 6. p(x) 14 1/4 1/4 1/4 a. List all the different samples of n = 2 measurements that can be selected from this population. b. Calculate the mean of each different sample listed in part a. c. If a sample of n lected from the population, what is the probability that a specific sample will be selected? d. Assume that a random sample of n = is selected from the population. List the different values of x found in part b, and find the probability of each. Then give the sampling distribution of the sample mean x in tabular form. e. Construct a probability histogram for the sampling dis- tribution of x. 2 measurements is randomly se- 2 measurements 6.4 Simulate soma1:
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