We wish to create a 95% confidence interval for the proportion. A sample of 54 gives a proportion of 0.75. Find the upper value for the confidence interval. Round to 3 decimal places.
We wish to create a 95% confidence interval for the proportion. A sample of 54 gives...
We wish to create a 96% confidence interval for the proportion. A sample of 34 gives a proportion of 0.19. Find the lower value for the confidence interval. Round to 3 decimal places.
a. You wish to compute the 95% confidence interval for the population proportion. How large a sample should you draw to ensure that the sample proportion does not deviate from the population proportion by more than 0.12? No prior estimate for the population proportion is available. Round intermediate calculations to at least 4 decimal places and "z" value to 3 decimal places. Round up your answer to the nearest whole number.) Sample Size - b. A business student is interested...
Compute the 95% confidence interval estimate for the population proportion, p, based on a sample size of 100 when the sample proportion, is equal to 0.28. What is the upper bound of this confidence interval? (Round to three decimal places as needed.)
We wish to create a 90% confidence interval for the Variance given that a sample of 30 has a standard deviation of 3. Find the Lower value for the confidence interval.Round to tenths.
Using the sample of size 200, construct a 95% confidence interval for the proportion of Youth Survey participants who would describe themselves as being about the right weight (Round to three decimal places.) Sample Proportion = Margin of error Lower limit Upper limit Does your 95% confidence interval based on the sample of size 200 include the true proportion of Youth Survey participants who would describe themselves as being about the right weight? O Yes O No
Construct a 96% confidence interval to estimate the population proportion with a sample proportion equal to 0.36 and a sample size equal to 100. Click the icon to view a portion of the Cumulative Probabilities for the Standard Normal Distribution table A 95% confidence interval estimates that the population proportion is between a lower limit of (Round to three decimal places as needed) and an upper limit of
Using the formula ,compute a 95% confidence interval for a population proportion given the sample proportion is 0.24 and the sample size is 1014. Round your answers to 4 decimal places, e.g. 0.7523. 0.0263
Assume that a sample is used to estimate a population proportion p. Find the 95% confidence interval for a sample of size 155 with 20 successes. Enter your answer as an open-interval (i.e., parentheses) using decimals (not percents) accurate to three decimal places. 95% C.I. = Answer should be obtained without any preliminary rounding. However, the critical value may be rounded to 3 decimal places.
Based on the class sample, you will create a 95% confidence interval for the mean age and the proportion of males in the population of all online college students. Using the same sheet as part 2, answer the following in the "week 5"tab: . For the average age, form a 95% confidence interval: o What distribution should be used? What is the critical value? o What is the error bound? o What is the lower bound? o What is the...
At a confidence level of 95% a confidence interval for a population proportion is determined to be 0.65 to 0.75. If the sample size had been larger and the estimate of the population proportion the same, this 95% confidence interval estimate as compared to the first interval estimate would be Group of answer choices narrower. the same. wider.