3)
here margin of error E = | 0.03 | |
for96% CI crtiical Z = | 2.05 | |
estimated prop.=p= | 0.50 | |
reqd. sample size n= | p*(1-p)*(z/E)2= | 1168 |
4)
sample mean 'x̄= | 23.950 |
sample size n= | 40.00 |
std deviation σ= | 2.040 |
std errror ='σx=σ/√n= | 0.3226 |
for 99 % CI value of z= | 2.58 | |
margin of error E=z*std error = | 0.831 | |
lower bound=sample mean-E= | 23.118 | |
Upper bound=sample mean+E= | 24.782 |
3. The Pew Research Center wishes to estimate the proportion of adults who are aware of...
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A college admissions director wishes to estimate the mean age of all students currently enrolled. In a random sample of 16 students, the mean age is found to be 21.8 years. From past studies, the ages of enrolled students are normally distributed with a standard deviation of 10.1 years. Construct a 90% confidence interval for the mean age of all students currently enrolled. 1. The critical value: 2. The standard deviation of the sample mean: 3. The margin of error:...
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a researcher wishes to estimate the proportion of adults who have high spped internet access . what size sample should be obtained if she wishes the estimate to be within 0.05 with 90% confidence if she uses a previous estimate of 0.46
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A researcher wishes to estimate the proportion of adults who have high-speed Internet access. What size sample should be obtained if she wishes the estimate to be within 0.01 with 90% confidence if (a) she uses a previous estimate of 0.46? (b) she does not use any prior estimates?