3 Suppose a university wishes to estimate the average weight of their undergraduate male students. A...
Suppose a university wishes to estimate the average weight of their undergraduate male students. A random sample of 200 undergraduate male students at this university are sampled. It is found that the sample mean weight is 83.3 kg, with a corresponding 95% confidence interval for mu of (81.3, 85.3). Of the following options, which one is the most appropriate interpretation of that interval? We can be 95% confident that the sample mean weight of the 200 undergraduate male students in...
Suppose you want to know what percent of undergraduate students attending at the University of Nebraska – Lincoln are from Nebraska. This indicates how UNL attracts students from other states and other part of the world. Can you come up with an estimate (as well as a 95% confidence interval) of the percent of undergraduate students attending at the University of Nebraska – Lincoln are from Nebraska? Describe your approach and results. Tips: you need to randomly sample a group...
Question 13 D 1 pts A university of dean of students wishes to estimate the average number of hours students spend doing homework per week. The standard deviation from a previous study is 6.2 hours. How large a sample must be selected if he wants to be 99% confident of finding whether the true mean differs from the sample mean by 1.5 hours? 1 pts Question 14 If the variance of a national accounting examination is 900, how large a...
A random sample of 75 students at the University of Minnesota spend an average of $614 per month in rent with a standard deviation of $219. The distribution is moderately skewed to the high end. Which of the following statements are true? i. 95% of students at the university spend $564 to $664 on rent. ii. We are 95% confident that the average rent for students at the university is between $564 and $664. iii. Because we cannot examine other...
The weight of male students at a certain university is normally distributed with a mean of 175 pounds with a standard deviation of 7.6 pounds. Find the probabilities. 1. A male student weighs at most 186 pounds. 2. A male students weighs at least 160 pounds. 3. A male student weighs between 165 and 180 pounds. Please show work. Ideally excel commands would be helpful, but anything would be great!
7. You want to estimate the mean weight loss of people one year after using a popular weight-loss (1 point) program being advertised on TV. How many people on that program must be surveyed if we want to be 95% confident that the sample mean weight loss is within 0.25 ib of the true population mean? Assume that the population standard deviation is known to be 10.6 lb. 6907 0 4865 O 84 O6906 3. Given the standard deviation of...
The student affairs office of a public university wishes to study absenteeism among students at the School of Business during the semester. A random sample of 100 business students reveals the following: •Absenteeism: mean = 9.7 classes & standard deviation = 8.0 classes •48 business studentswere absent more than 5 classes a.Construct a 95% confidence interval estimate of the population mean number of absences for business students during the semester. b.Construct a 90% confidence interval estimate of the population proportion...
Shania loves squirrels, but she has no idea what the mean of her squirrels weight is. She takes a random sample of n=214 squirrels and obtains a 95% confidence interval for µ, the true mean weight of all of the squirrel weights in her yard – 0.8 to 1.4 lbs. Which of these is the correct interpretation of her confidence interval? A. Shania can be 95% confident that the true mean weight of the squirrels in her yard is between...
A popular chain, nicknamed “freshman fifteen” states that many college students gain weight in their freshman year. You are given the 95% confidence interval as 55.9% < p < 78.4%. Correctly interpret the interval. 3. A popular claim, nicknamed "freshman fifteen," states that many college students gain weight ( pomt) in their freshman year. You are given the 95% confidence interval as SS 9% <p < 784% Correctly interpret the interval O There is a 95% chance that the true...
A public university is considering a change in the way students pay for their undergraduate classes. To investigate whether the change will be financially beneficial, the university randomly samples 344 full-time students and estimates the mean number of credit hours taken per semester with the following 98% confidence interval: (14.7841, 16.1172), Use this interval to answer the following questions Which of the following interpretation is most appropriate for the interval calculated? a. 098% of all students at this university will...