Question

In a random sample of 100100 audited estate tax​ returns, it was determined that the mean...

In a random sample of

100100

audited estate tax​ returns, it was determined that the mean amount of additional tax owed was

​$34663466

with a standard deviation of

​$25272527.

Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns.

LOADING...

Click the icon to view the​ t-distribution table.

The lower bound is ______

The upper bound is ______

Homework Answers

Answer #1

n= 100 ,   = 3466 , s= 2527

c= 90%

formula for confidence interval is

Where tc is the t critical value for c=90% with df=n-1 = 100 -1 = 99

in table ther is no df=99 hence look for df less than 99

using t table we get critical value as

tc = 1.664

3045.5072 <    < 3886.4928

round it to neaest cent

The lower bound is = $ 3045.51

The upper bound is = $ 3886.49

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
In a random sample of 64 audited estate tax​ returns, it was determined that the mean...
In a random sample of 64 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was ​$3445 with a standard deviation of ​$2593. Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns. LOADING... Click the icon to view the​ t-distribution table. The lower bound is ​$ nothing. ​(Round to the nearest dollar as​ needed.) The upper bound is ​$ nothing. ​(Round to the nearest...
#12 In a random sample of 100 audited estate tax​ returns, it was determined that the...
#12 In a random sample of 100 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was ​$3416 with a standard deviation of ​$2547. Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns. LOADING... Click the icon to view the​ t-distribution table. The lower bound is ​$ nothing. ​(Round to the nearest dollar as​ needed.) The upper bound is ​$ nothing. ​(Round to the...
In a random sample of 81 audited estate tax​ returns, it was determined that the mean...
In a random sample of 81 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was ​$3477 with a standard deviation of ​$2512. Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns. Click here to view the standard normal distribution table (page 1) Click here to view the standard normal distribution table (page 2) Click here to view the table of critical t-values. Find...
In a random sample of 64 audited estate tax​ returns, it was determined that the mean...
In a random sample of 64 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was ​$3479 with a standard deviation of ​$2526. Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns. Find and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns. Select the correct choice below and fill in the answer boxes to complete...
In a random sample of 81 audited estate tax​ returns, it was determined that the mean...
In a random sample of 81 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was ​$3418 with a standard deviation of ​$2516 Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns.
In a random sample of 49 audited estate tax​ returns, it was determined that the mean...
In a random sample of 49 audited estate tax​ returns, it was determined that the mean amount of additional tax owed was $3412 with a standard deviation of 2564. Construct and interpret a​ 90% confidence interval for the mean additional amount of tax owed for estate tax returns.
In a random sample of 64 audited income tax returns, it was determined that the mean...
In a random sample of 64 audited income tax returns, it was determined that the mean amount of additional tax owed was $3448 with a standard deviation of $2580. Construct and interpret a 90% confidence interval for the mean additional amount of tax owed for income tax-returns. Lower bound: ___ Upper bound: ___ Interpret and choose correct answer: A) One can be 90% confident that the mean additional tax owed is between the lower and upper bounds B) One can...
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 18.9​, and the sample standard​ deviation, s, is found to be 4.8. 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 34. Lower​ bound: nothing​; Upper​ bound: nothing ​(Use ascending order. Round to two decimal places as​ needed.)
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 105​, and the sample standard​ deviation, s, is found to be 10. ​(a) Construct a 90​% confidence interval about mu if the sample​ size, n, is 24. ​(b) Construct a 90​% confidence interval about mu if the sample​ size, n, is 20. ​(c) Construct an 80​% confidence interval about mu if the sample​ size, n,...
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, is found to be 113, and the sample standard deviation, s, is found to be 10. ​(a) Construct a 90​% confidence interval about μ if the sample​ size, n, is 22. ​(b) Construct a 90​% confidence interval about μ if the sample​ size, n, is 15. ​(c) Construct an 80​% confidence interval about μ if the sample​ size, n, is...