Using techniques from an earlier section, we can find a confidence interval for Consider a random sample of n matched data pairs A, B. Let d-B - A be a random variable representing the difference between the values in a matched data pair. Compute the sample mean d of the differences and the sample standard deviation s, If d has a normal distribution or is mound-shaped, or if n 2 30, then a confidence interval for , is as follows. where E- C- confidence level (0

Using techniques from an earlier section, we can find a confidence interval for Consider a random sample of n matched data pairs A, B. Let d-B - A be a random variable representing the difference between the values in a matched data pair. Compute the sample mean d of the differences and the sample standard deviation s, If d has a normal distribution or is mound-shaped, or if n 2 30, then a confidence interval for , is as follows. where E- C- confidence level (0

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Logic and Proofs

Discrete mathematics deals with the separated values of data such as integers. It is widely used in the practical field of computer science and mathematics. By knowing discrete mathematics one can improve their reasoning and problem-solving capabilities. Discrete mathematics became popular after the boom of computers which operate in discrete steps and store data in discrete bits. It also useful in studying computer programming, algorithms, and cryptography.

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Using techniques from an earlier section, we can find a confidence interval for u. Consider a random sample of n matched data pairs A, B. Let d = B - A be a random variable representing the difference between the values in a matched data pair. Compute the sample mean d of the
differences and the sample standard deviation s. If d has a normal distribution or is mound-shaped, or if n 2 30, then a confidence interval for , is as follows.
where E =t
C = confidence level (0 <c< 1)
t = critical value for confidence level c and d.f. =n- 1
B: Percent increase
28
6
18
21
37
for company
A: Percent increase
23
23
29
14
-4
19
15
30
for CEO
(a) Using the data above, find a 95% confidence interval for the mean difference between percentage increase in company revenue and percentage increase in CEO salary. (Round your answers to two decimal places.)
lower limit
upper limit
(b) Use the confidence interval method of hypothesis testing to test the hypothesis that population mean percentage increase in company revenue is different from that of CEO salary. Use a 5% level of significance.
O Ssince , = 0 from the null hypothesis is not in the 95% confidence interval, do not reject H, at the 5% level
significance. The data indicate a difference in population mean percentage increases between company revenue and CEO salaries.
O Since = 0 from the null hypothesis is in the 95% confidence interval, reject H, at the 5% level
significance. The data do not indicate a difference in population mean percentage increases between company revenue and CEO salaries.
O Since 4= O from the null hypothesis is in the 95% confidence interval, do not reject H. at the 5% level of significance. The data do not indicate a difference in population mean percentage increases between company revenue and CEO salaries.
O Since , = 0 from the null hypothesis is not in the 95% confidence interval, reject H, at the 5% level
significance. The data indicate a difference in population mean percentage increases between company revenue and CEO salaries.

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