d.f. num. (x; – u) denom.(- (-0.20) tobtained (= denom. пит. AUC 2.40 (219) (0.05) (-3.95) (0.0001) 2.20 0.75 220 17.1 16.8 0.9 45 10.2 9.4 1.7 150 ( )

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
Section: Chapter Questions
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For each situation, find degree of freedom (d. f .), numerator, denominator, tobtained, and area under the curve (AUC) beyond tobtained using a two-tailed test, and fill out the empty cells. You don’t need to show the calculation: simply fill out the cell with answers.

num. (x; – µ) denom.( ) tobtained
пит.
d.f.
S
Xi
S
AUC
denom.
2.40
2.20
0.75
220
(219)
(-0.20)
(0.05)
(-3.95)
(0.0001)
17.1
16.8
0.9
45
10.2
9.4
1.7
150 ( )
Transcribed Image Text:num. (x; – µ) denom.( ) tobtained пит. d.f. S Xi S AUC denom. 2.40 2.20 0.75 220 (219) (-0.20) (0.05) (-3.95) (0.0001) 17.1 16.8 0.9 45 10.2 9.4 1.7 150 ( )
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