Suppose that a company would like a 0.95 probability that the sample proportion of all adults who would never give personal data to a company is within 0.1 of the population proportion.
How large a sample size is needed to meet the required precision? Assume that the previous sample of similar units yielded 0.2 for the sample proportion.
a. |
6.14 |
|
b. |
31.36 |
|
c. |
61.4 |
A fashion designer would like to know how many new dresses women buy each year. She thinks the mean is 5.1 dresses per year. Assume a previous study found the standard deviation of the population to be 1.8. How large a sample would be required in order to estimate the mean number of dresses bought per woman at the 95% confidence level with an error of at most 0.12 dresses?
Determine the sample size:
a. |
480.20 |
|
b. |
864.36 |
|
c. |
103.72 |
Solution:
1)
2)
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