A company manufactured six television sets on a given day, and these TV sets were inspected for being good or defective. The results of the inspection follow.
a. What proportion of these TV sets are good?
b. How many total samples (without replacement) of size five can be selected from this population?
c. List all the possible samples of size five that can be selected from this population and calculate the sample proportion p̂, of television sets that are good for each sample. Prepare the sampling distribution of p̂
d. For each sample listed in part c, calculate the sampling error.

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