Tests the claim that . Assume the samples are normally distributed, random and independent. of = o 0.57; $2= = 0.66 = 45.14; 44.85 n= 20; ng = 19 %3D a. Calculate the Standard Error s-= (use 3 decimals) b. Calculate the t-test statistic using the standard error from part a.t = (use 2 decimal places) m? df

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Tests the claim that # 2. Assume the samples are normally distributed, random and independent.
of = o}
0.57; $2 0.66
=45.14; i = 44.85
n = 20; ng = 19
%3D
a. Calculate the Standard Error s- =
(use 3 decimals)
b. Calculate the t-test statistic using the standard error from part a. t =
(use 2 decimal places)
c. What are the degrees of freedom? df
%3D
d. At a = 0.01, Use the distribution table to find the critical values for the rejection region
te = +
(use 4 decimal places)
e. What is your conclusion?
O Accept the alternative hypothesis and reject the claim
O Accept the null hypothesis and support the claim
O Reject the null hypothesis and support the claim
O Fail to reject the null hypothesis and do not support the claim
O Reject the alternative hypothesis and support the claim
Transcribed Image Text:Tests the claim that # 2. Assume the samples are normally distributed, random and independent. of = o} 0.57; $2 0.66 =45.14; i = 44.85 n = 20; ng = 19 %3D a. Calculate the Standard Error s- = (use 3 decimals) b. Calculate the t-test statistic using the standard error from part a. t = (use 2 decimal places) c. What are the degrees of freedom? df %3D d. At a = 0.01, Use the distribution table to find the critical values for the rejection region te = + (use 4 decimal places) e. What is your conclusion? O Accept the alternative hypothesis and reject the claim O Accept the null hypothesis and support the claim O Reject the null hypothesis and support the claim O Fail to reject the null hypothesis and do not support the claim O Reject the alternative hypothesis and support the claim
Expert Solution
Step 1

Given Data :

For Sample 1

x̄1 = 45.14

s1 = 0.57

n1 = 20

For Sample 2

x̄2 = 44.85

s2 = 0.66

n2 = 19

Significance level, α= 0.01

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