Consider the following printout: Two-Sample T Tests for Size by Location Location N Mean SD SE 1 2 Difference 25 3102.4 1407.3 281.45 25 3721.4 2017.1 403.42 -619.00 1739.1 491.90 T-Tests for Mean Difference Null Hypothesis: difference = 0 Alternative Hyp: difference * 0 Lower Upper Method Variances DF T P 95% C.I. 95% C.I. Pooled Equal 48 -1.26 0.2143 Satterthwaite Unequal 42.9 -1.26 0.2151 -1608.0 370.03 -1611.1 373.08 Homogeneity of Variances DF F P Folded F Test (two-sided) 24,24 2.05 0.0841 Cases Included 50 Missing Cases 0 Looking at the 95% confidence interval on the printout, what conclusion can be made about mu1 and mu2? We are 95% confident that mu1 equals mu2. We cannot determine which mean is bigger. O We are 95% confident that mu2 exceeds mu1. We are 95% confident that mu1 exceeds mu2
Consider the following printout: Two-Sample T Tests for Size by Location Location N Mean SD SE 1 2 Difference 25 3102.4 1407.3 281.45 25 3721.4 2017.1 403.42 -619.00 1739.1 491.90 T-Tests for Mean Difference Null Hypothesis: difference = 0 Alternative Hyp: difference * 0 Lower Upper Method Variances DF T P 95% C.I. 95% C.I. Pooled Equal 48 -1.26 0.2143 Satterthwaite Unequal 42.9 -1.26 0.2151 -1608.0 370.03 -1611.1 373.08 Homogeneity of Variances DF F P Folded F Test (two-sided) 24,24 2.05 0.0841 Cases Included 50 Missing Cases 0 Looking at the 95% confidence interval on the printout, what conclusion can be made about mu1 and mu2? We are 95% confident that mu1 equals mu2. We cannot determine which mean is bigger. O We are 95% confident that mu2 exceeds mu1. We are 95% confident that mu1 exceeds mu2
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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![Consider the following printout:
Two-Sample T Tests for Size by Location
Location N Mean SD SE
1
2
Difference
25 3102.4 1407.3
281.45
25 3721.4 2017.1 403.42
-619.00 1739.1 491.90
T-Tests for Mean Difference
Null Hypothesis: difference = 0
Alternative Hyp: difference * 0
Lower
Upper
Method
Variances DF
T
P
95% C.I.
95% C.I.
Pooled
Equal 48 -1.26 0.2143
Satterthwaite Unequal 42.9 -1.26 0.2151
-1608.0
370.03
-1611.1
373.08
Homogeneity of Variances
DF
F
P
Folded F Test (two-sided)
24,24
2.05
0.0841
Cases Included 50 Missing Cases 0
Looking at the 95% confidence interval on the printout, what conclusion can be made about mu1 and mu2?
We are 95% confident that mu1 equals mu2.
We cannot determine which mean is bigger.
O We are 95% confident that mu2 exceeds mu1.
We are 95% confident that mu1 exceeds mu2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fdcfb0428-8e62-41c8-9d2b-3e4003f8af75%2Fd90f47ac-0ba2-445f-b34d-2db79c77422a%2F0uw18yh_processed.png&w=3840&q=75)
Transcribed Image Text:Consider the following printout:
Two-Sample T Tests for Size by Location
Location N Mean SD SE
1
2
Difference
25 3102.4 1407.3
281.45
25 3721.4 2017.1 403.42
-619.00 1739.1 491.90
T-Tests for Mean Difference
Null Hypothesis: difference = 0
Alternative Hyp: difference * 0
Lower
Upper
Method
Variances DF
T
P
95% C.I.
95% C.I.
Pooled
Equal 48 -1.26 0.2143
Satterthwaite Unequal 42.9 -1.26 0.2151
-1608.0
370.03
-1611.1
373.08
Homogeneity of Variances
DF
F
P
Folded F Test (two-sided)
24,24
2.05
0.0841
Cases Included 50 Missing Cases 0
Looking at the 95% confidence interval on the printout, what conclusion can be made about mu1 and mu2?
We are 95% confident that mu1 equals mu2.
We cannot determine which mean is bigger.
O We are 95% confident that mu2 exceeds mu1.
We are 95% confident that mu1 exceeds mu2
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