Use the sample data to construct the following statements filling in the blanks with the answers you calculate A. Use the sample data to construct a 95% confidence interval for the mean price of a home in Winston-Salem. Since CL = 95%, a = 0.05. Determine the t-score associated with this CL and use it to determine the error bound of the population mean (EBM). Finally, construct a statement in the context of the problem that explains your result. (Use the following statement as a template and fill in the blanks with your results.) "We believe, at the _% confidence level, that the true population mean of home prices in Winston-Salem lies between $. and $ B. Use the "plus four" method to estimate the 95% confidence interval for the population proportion of single-floor homes in the area. Remember, you must calculate p', q', 20.025 in order to determine your error bound of the population proportion (EBP). Write a sentence that interprets the estimate in the context of the situation in the problem. Include the confidence level and confidence interval. (Use the statement below as a template.) and "We believe, at the homes in Winston-Salem lies between % confidence level, that the true population proportion of single-floor %." % and

You are estimating how much population A's proportion of answering yes to a question exceeds population B's proportion who say yes to the same question by using a confidence interval. You have some ability to control the width of your interval. Which of the following would be most likely to ensure that the confidence interval is narrowed? O a. You increase both sample sizes and you decrease your confidence level. O b. You increase both sample sizes and you increase your confidence level. OC. You decrease both sample sizes and you increase your confidence level. O d. You decrease both sample sizes and you decrease your confidence level.

Some of the following questions might be more challenging, but we want you to wrestle through them and ask for clarification along the way. We hope that, ultimately, working through these problems will strengthen your understanding of the big ideas behind confidence intervals.12. What proportion of college students pursue academic minors? To estimate this unknownpopulation proportion, a researcher gathers a random sample of data and constructs a95% confidence interval. The interval ends up being from 0.46 to 0.62. From thisinformation, we know the sample proportion must be ____________ and the margin oferror must be ______________.

Need to solve for 95% interval and 90% interval