Question

The 2006 General Social Survey contains information on the number of hours worked by a respondent...

The 2006 General Social Survey contains information on the number of hours worked by a respondent each week. The mean number of hours worked per week is 39.04, with a standard deviation of 11.51. The sample size is 83.

c. Say we increased the sample size to 10,000 and found the same mean and standard deviation. What would be the standard error?

d.If we increased the sample size to 10,000 what would be the 95% confidence interval for the mean number of hours worked per week?

e.Write a sentence answering: How does increasing the sample size affect the width of the confidence interval?

Homework Answers

Answer #1

(c) standard error = 0.1151

(d) CI = (38.8144, 39.2656)

(e) width of the confidence interval decreases when sample size increases.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A survey of entry level corporate analysts in New York City asked, approximately how many hours...
A survey of entry level corporate analysts in New York City asked, approximately how many hours per week do you work? (a) If the population standard deviation is known to be 4.7 hours, and a random sample of 35 corporations yielded a mean of 50.5 hours, then construct a 90% confidence interval for the mean number of hours worked by entry level analysts. (b) In the above confidence interval, suppose that we want a margin of error of +/- 1...
the general social survey polled a sample of 209 people aged 18-30 in the year 2000,asking...
the general social survey polled a sample of 209 people aged 18-30 in the year 2000,asking them how many hours per week they spent on the internet. the sample mean was 6.75 with a standard deviation of 7.7. a second sample, the mean was 7.34 with a standard deviation 10.9.assume these are simple random sample from population of people aged 18-30.can you conclude that the mean number of hours per week spent on the internet increased between 2000 and 2006?....
Suppose the number of hours worked per week by medical residents is normally distributed with an...
Suppose the number of hours worked per week by medical residents is normally distributed with an average of 81.7 hours and standard deviation 6.9 hours per week. a) What is the probability that a randomly selected resident works less than 75 hours per week? b) What is the probability that the mean number of hours worked per week by a random sample of 5 medical residents is less than 75 hours ? c) What is the probability that the mean...
We want to know the mean number of hours worked on a weekend day, among those...
We want to know the mean number of hours worked on a weekend day, among those who work weekends. Suppose that a simple random sample of size 1015 from the target population produced a sample mean of 5.2 hours. Further suppose that the sample standard deviation was 1.6. (a) What are the end points of a 90% confidence-interval estimate for the population mean? (Round to 2 digits after the decimal place.) [ , ] (b) What are the end points...
UVA wants to estimate the average number of hours students spend studying on campus each week....
UVA wants to estimate the average number of hours students spend studying on campus each week. They sample 54 students. This sample showed an average of 15.4 hours per week with a standard deviation for the sample of 9.2 hours. They want a 90% confidence interval a) what is the 90% confidence interval? (give the interval, 3 decimal places) b) what is the margin of error? (give the interval, 3 decimal places) c) write a sentence summarizing the meaning of...
A professor at a local community college is interested in studying the amount of hours that...
A professor at a local community college is interested in studying the amount of hours that a college student works per week. If the professor would like to construct a 99% confidence interval for the mean hours worked per week by college students within 1.4 hours, what sample size would the professor need? A previous study found that the standard deviation for the amount of hours students work per week was 3.19 hours.
1. (Hypothetical) The General Social Survey measures the number of hours that individuals spend on the...
1. (Hypothetical) The General Social Survey measures the number of hours that individuals spend on the internet each week. Males use the Internet 12.1 hours per week. (standard deviation 10.8; N = 264), while women use the Internet 9.10 hours per week (standard deviation 12.50; N = 300). a) Test the research hypothesis that men use the internet more hours a than women. Set alpha at .05. b) Would your decision have been different if alpha were set at .01?
In a​ survey, 800 adults in a certain country were asked how many hours they worked...
In a​ survey, 800 adults in a certain country were asked how many hours they worked in the previous week. Based on the​ results, a​ 95% confidence interval for mean number of hours worked was lower​ bound: 37.6 and upper​ bound: 39.5. Which of the following represents a reasonable interpretation of the​ result? For those that are not​ reasonable, explain the flaw. ​(a) There is a​ 95% chance the mean number of hours worked by adults in this country in...
Social Services wanted to determine the average number of hours a week that working parents need...
Social Services wanted to determine the average number of hours a week that working parents need for daycare services. A random sample of 50 working parents gave a sample mean of 38 hours with a standard deviation of 6 hours. Make a 95% confidence interval for the average number of hours of daycare services a week that working parents need.
Among a random sample of 500 students the mean number of hours worked per week at...
Among a random sample of 500 students the mean number of hours worked per week at non-college related jobs is 14.6. This means lies less 0.4 standard deviations below the mean of the sampling distribution. If a second sample of 500 students is selected what is the probability that the second sample , the mean number of hours worked will be less than 14.6?