Suppose one wants to develop a 99% confidence interval estimate for the proportion of the population of women golfers satisfied with the availability of tee times.
sample success x = | 396 | |
sample size n= | 900 | |
sample proportion p̂ =x/n= | 0.440 | |
std error se= √(p*(1-p)/n) = | 0.0165 | |
for 99 % CI value of z= | 2.58 | |
margin of error E=z*std error = | 0.043 | |
lower bound=p̂ -E = | 0.397 | |
Upper bound=p̂ +E = | 0.483 |
from above 99% confidence interval for population proportion =(0.397,0.483) |
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