Question

Make in Excel three tables size 50 times 50, 250 times 50, 1000 times 50 with...

Make in Excel three tables size 50 times 50, 250 times 50, 1000 times 50 with Bernoulli distributed random numbers for p(1) = 1/3. Use the generated tables for calculating new column as t he average of the first 50 columns. Random numbers in this column will have distribution close to the Normal distribution. Find population probability distribution functions, means, variances and standard deviations and compare its with sample frequency distribution functions, averages, sample estimation of variances and standard deviations for each table. Draw the graphs. Estimate mean and variance for the random variables in the obtained samples using 90% confidence intervals. For estimation of the variance use estimated mean obtained from the sample, and population mean mu = 1/3, compare the obtained confidence intervals. Recalculate the tables 10 times and determine how many times the population mean mu and sigma^2 don't belong to the obtained confident intervals for the both cases of estimations.

I know how to set up the tables in excel but I need to know how to determine the Population mean, variance, and standard deviation.

Homework Answers

Answer #1

ANSWER::

Column1
Mean 0.3016
Standard Error 0.010394
Median 0.3
Mode 0.3
Standard Deviation 0.073495
Sample Variance 0.005401
Kurtosis 0.707045
Skewness 0.514588
Range 0.36
Minimum 0.16
Maximum 0.52
Sum 15.08
Count 50
Confidence Level(90.0%) 0.017426

NOTE:: I HOPE YOUR HAPPY WITH MY ANSWER....***PLEASE SUPPORT ME WITH YOUR RATING...

***PLEASE GIVE ME "LIKE"...ITS VERY IMPORTANT FOR ME NOW....PLEASE SUPPORT ME ....THANK YOU

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
Suppose the population consists of FIVE individuals and the elements are: S= {3, 6, 9, 12,...
Suppose the population consists of FIVE individuals and the elements are: S= {3, 6, 9, 12, and 15} Obtain samples of size 3 (use counting rule). Obtain the population mean and variance, sample means and variances of the distribution. Would the mean and variance change if the sample size were to increase? Prepare two excel tables. a) In an excel table show the various samples (Table-1). b) Calculate the population mean and variance (Table-1). c) Calculate the sample mean and...
A simple random sample of size n=40 is obtained from a population with μ = 50...
A simple random sample of size n=40 is obtained from a population with μ = 50 a n d σ = 4. Does the population distribution need to be normally distributed for the sampling distribution of x ¯ to be approximately normally distributed? Why or why not? What is the mean and standard deviation of the sampling distribution?
A simple random sample of size n is drawn from a population that is normally distributed....
A simple random sample of size n is drawn from a population that is normally distributed. The sample​ mean, x overbar ​, is found to be 106 ​, and the sample standard​ deviation, s, is found to be 10 . ​(a) Construct an 80 ​% confidence interval about mu if the sample​ size, n, is 29 . ​(b) Construct an 80 ​% confidence interval about mu if the sample​ size, n, is 13 . How does decreasing the sample size...
For the standard normal distribution, compute Z0.69. Use Excel and round the answer to two decimal...
For the standard normal distribution, compute Z0.69. Use Excel and round the answer to two decimal places. Consider the following test performed with the level of significance 0.01: A random sample of size 28 is obtained from a normally distributed population. The population standard deviation is equal to 3.6. The sample mean happened to be 24. For this hypothesis test, what will be the critical value (the relevant z-alpha)?  Round the answer to three decimal places. A probability distribution of all...
A court administrator wants to examine burglary case disposition times in his city. A random sample...
A court administrator wants to examine burglary case disposition times in his city. A random sample of 50 burglary cases disposed of during the previous year is drawn. The numbers that follow represent the number of days needed for each case: 70, 35, 86, 81, 63, 71, 58, 53, 99, 85, 64, 56, 17, 38, 94, 78, 101, 71, 63, 65, 58, 49, 88, 70, 51, 61, 80, 67, 53, 74, 73, 29, 64, 48, 98, 78, 67, 65, 76,...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found to be 17.6​, and the sample standard​ deviation, s, is found to be 4.1. LOADING... Click the icon to view the table of areas under the​ t-distribution. ​(a) Construct a 95​% confidence interval about mu if the sample​ size, n, is 35. Lower​ bound: nothing​; Upper​ bound: nothing ​(Use ascending order. Round to two decimal places as​ needed.) ​(b) Construct a 95​% confidence interval...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found to be 17.7​, and the sample standard​ deviation, s, is found to be 4.8. Click the icon to view the table of areas under the​ t-distribution. ​(a) Construct a 95​% confidence interval about mu if the sample​ size, n, is 35. Lower​ bound: nothing​; Upper​ bound: nothing ​(Use ascending order. Round to two decimal places as​ needed.) ​(b) Construct a 95​% confidence interval about...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found...
A simple random sample of size n is drawn. The sample​ mean, x overbar​, is found to be 18.4​, and the sample standard​ deviation, s, is found to be 4.4. LOADING... Click the icon to view the table of areas under the​ t-distribution. ​(a) Construct a 95​% confidence interval about mu if the sample​ size, n, is 35. Lower​ bound: nothing​; Upper​ bound: nothing ​(Use ascending order. Round to two decimal places as​ needed.) ​(b) Construct a 95​% confidence interval...
A Sample of 50 Mileages for a New Midsize Model is given below. 30.8 30.8 32.1...
A Sample of 50 Mileages for a New Midsize Model is given below. 30.8 30.8 32.1 32.3 32.7 31.7 30.4 31.4 32.7 31.4 30.1 32.5 30.8 31.2 31.8 31.6 30.3 32.8 30.7 31.9 32.1 31.3 31.9 31.7 33.0 33.3 32.1 31.4 31.4 31.5 31.3 32.5 32.4 32.2 31.6 31.0 31.8 31.0 31.5 30.6 32.0 30.5 29.8 31.7 32.3 32.4 30.5 31.1 30.7 31.4 Develop a stem-and-leaf display Develop Class-Intervals, Frequency, Relative Frequency and Cumulative Frequency Numbers and percentages for the...
A sports magazine reports that the mean number of hot dogs sold by hot dog vendors...
A sports magazine reports that the mean number of hot dogs sold by hot dog vendors at a certain sporting event is equal to 150. A random sample of 50 hot dog vendors was selected, and the mean number of hot dogs sold by the vendors at the sporting event was 140. For samples of size 50, which of the following is true about the sampling distribution of the sample mean number of hot dogs sold by hot dog vendors...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT