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Statistics:
1. When rolling a die, is this an example

Resolved Question:

Statistics: 1. When rolling a die, is this an example of a discrete or continuous random variable? Explain your reasoning. 2.Calculate the mean and standard deviation of the probability distribution created by rolling a die. Either show work or explain how your answer was calculated. 3.Give the mean for the mean column of the Worksheet. Is this estimate centered about the parameter of interest (the parameter of interest is the answer for the mean in question 2)? 4.Give the mean for the median column of the Worksheet. Is this estimate centered about the parameter of interest (the parameter of interest is the answer for the mean in question 2)? 5.Give the standard deviation for the mean and median column. Compare these and be sure to identify which has the least variability? 6.Based on questions 3, 4, and 5 is the mean or median a better estimate for the parameter of interest? Explain your reasoning. 7.Give and interpret the 95% confidence interval for the hours of sleep a student gets 8.Give and interpret the 99% confidence interval for the hours of sleep a student gets. 9.Compare the 95% and 99% confidence intervals for the hours of sleep a student gets. Explain the difference between these intervals and why this difference occurs.

Ø Open the class survey results that were entered into the MINITAB worksheet.

Ø We want to calculate the mean for the 10 rolls of the die for each student in the class. Label the column next to die10 in the Worksheet with the word mean. Pull up Calc > Row Statistics and select the radio-button corresponding to Mean. For Input variables: enter all 10 rows of the die data. Go to the Store result in: and select the mean column. Click OK and the mean for each observation will show up in the Worksheet.

Ø We also want to calculate the median for the 10 rolls of the die. Label the next column in the Worksheet with the word median. Repeat the above steps but select the radio-button that corresponds to Median and in the Store results in: text area, place the median column.

Calculating Descriptive Statistics

Ø Calculate descriptive statistics for the mean and median columns that where created above. Pull up Stat > Basic Statistics > Display Descriptive Statistics and set Variables: to mean and median. The output will show up in your Session Window. Print this information.

Calculating Confidence Intervals for one Variable

Ø Open the class survey results that were entered into the MINITAB worksheet.

Ø We are interested in calculating a 95% confidence interval for the hours of sleep a student gets. Pull up Stat > Basic Statistics > 1-Sample t and set Samples in columns: to Sleep. Click the OK button and the results will appear in your Session Window.

Ø We are also interested in the same analysis with a 99% confidence interval. Use the same steps except select the Options button and change the Confidence level: to 99.

Please do post the data itself when you have a chance, since it is required to solve this question. You can use a free sharing site like http://www.mediafire.com to upload it and then post the sharing link here.

I already sent all the information and how to doit on minitab. I do not have a minitab that is why I cannot do it but all the information you need is already there. Thank you.

Im sorry, this is all I got please let me know if it helps.

Thoughts and insights to the week 6 lab

You can complete these calculations in Excel as well. When you open the data in the Excel format, type "mean" in the column after "die10". Then in cell X2 type =AVERAGE(N2:W2) to calculate the mean for that roll of the die. Then use this same formula to determine the average for all the remaining rows. In the next column to the right of that, type "median" after the "mean". Then in cell y2 type =MEDIAN(N2:W2) and use that same formula in the rows of that column.

Then under each of those columns (in my sheet this is in cells X22 and Y22, type in =AVERAGE(X2:X21) and the same for the Y column. Under those cells, type in =STDEV(X2:X21) and the same for the Y column so that you have the mean and standard deviation for the mean and of the median.

We then need to find the confidence interval for the SLEEP variable. Under that column, in cell G22, type =AVERAGE(G2:G21). Under that in cell G23, type =STDEV(G2:G21). Now we can find the maximum error of the confidence interval. In cell G24, type =CONFIDENCE.T(0.05,G23,20). The 0.05 is 1 minus the confidence interval, the C23 is the standard deviation, and 20 is the number in our sample. You then need to calculate the confidence interval from this maximum error by subtracting it from the mean and adding it to the mean as shown on page 320 of the text.

Finally, you can go one more cell down to G25 and type =CONFIDENCE.T(0.01,G23,20) to find the maximum error for a 99% confidence interval. Again, you would need to subtract this and add it to find the actual confidence interval.

Question 1: list all the possible values when you roll a die

Question 2: this is calculated by hand using the formulas on pages 194 and 195 of the text

Question 3: this is from Minitab or Excel and is based on the mean of the means

Question 4: this is from Minitab or Excel and is based on the mean of the medians

Question 5: from Minitab or Excel

Question 6: You can look to page 68 in the text for some guidance on answering this question

Questions 7 and 8: from Minitab or Excel

Question 9: based on your understanding of confidence intervals

Customer:replied 2 years ago.

Im sorry, this is all I got please let me know if it helps.

Thoughts and insights to the week 6 lab

You can complete these calculations in Excel as well. When you open the data in the Excel format, type "mean" in the column after "die10". Then in cell X2 type =AVERAGE(N2:W2) to calculate the mean for that roll of the die. Then use this same formula to determine the average for all the remaining rows. In the next column to the right of that, type "median" after the "mean". Then in cell y2 type =MEDIAN(N2:W2) and use that same formula in the rows of that column.

Then under each of those columns (in my sheet this is in cells X22 and Y22, type in =AVERAGE(X2:X21) and the same for the Y column. Under those cells, type in =STDEV(X2:X21) and the same for the Y column so that you have the mean and standard deviation for the mean and of the median.

We then need to find the confidence interval for the SLEEP variable. Under that column, in cell G22, type =AVERAGE(G2:G21). Under that in cell G23, type =STDEV(G2:G21). Now we can find the maximum error of the confidence interval. In cell G24, type =CONFIDENCE.T(0.05,G23,20). The 0.05 is 1 minus the confidence interval, the C23 is the standard deviation, and 20 is the number in our sample. You then need to calculate the confidence interval from this maximum error by subtracting it from the mean and adding it to the mean as shown on page 320 of the text.

Finally, you can go one more cell down to G25 and type =CONFIDENCE.T(0.01,G23,20) to find the maximum error for a 99% confidence interval. Again, you would need to subtract this and add it to find the actual confidence interval.

Question 1: list all the possible values when you roll a die

Question 2: this is calculated by hand using the formulas on pages 194 and 195 of the text

Question 3: this is from Minitab or Excel and is based on the mean of the means

Question 4: this is from Minitab or Excel and is based on the mean of the medians

Question 5: from Minitab or Excel

Question 6: You can look to page 68 in the text for some guidance on answering this question

Questions 7 and 8: from Minitab or Excel

Question 9: based on your understanding of confidence intervals

Please visit a free sharing site like http://www.sendspace.com or http://www.wikisend.com and choose the excel file to upload. Once it's uploaded, paste the sharing/download link here in a reply to me.

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