1. A researcher expects the population proportion of FIFA fans in Abu Dhabi to be 80 percent. The researcher wishes to have an error of less than 5 percent and to be 98 percent confident of an estimate to be made from a mail survey. What sample size is required?
2. A study is being conducted to compute the price of a hand cream. The researcher needs the error range of the price to be within $1, and suspects that the population standard deviation would be around $29.
a. What sample size would we require if we desired a 99 percent confidence level?
b. What about if we keep the confidence level 95%, but decide that our acceptable error is $4?
3. Suppose you are planning to sample transportation employees to determine average annual sick days. The following standards have been set: a confidence level of 99 percent and an error of fewer than 5 days. Past research has indicated the standard deviation should be 6 days. What is the required sample size?
4. Liverpool manager believes that, on average of 3.01, their supporters consider their game in EPL neither enjoyable nor not enjoyable.
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Develop Hypothesis:
Null Hypothesis (Ho) : ___________________________________________
Alternate Hypothesis (H1) : ___________________________________________
Test the hypothesis using 3% significant level:
Decision Rule
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Interpret
5. A pilot training manager has hypothesized that 30 percent of the pilot want more flying hours during night compare to daylight flying.
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In the random interview it seem only 45 percent preferred night flying.
Develop Hypothesis:
Null Hypothesis (Ho) : ___________________________________________
Alternate Hypothesis (H1) : ___________________________________________
Test the hypothesis using 9 % significance level
Decision Rule
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Interpret
( 1 )
sample size ( n ) = 347
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