D11 fx A 1 z-Test: Two Sample for Means 2 3 4 Mean 5 Known Variance 6 Observations 7 Hypothesized Mean Difference. 82 9 P(Z<=z) one-tail 10 z Critical one-tail 11 P(Z<=z) two-tail 12 z Critical two-tail 13 14 15 B Variable 1 94.66666667 7.088888889 30 0 -0.366474149 0.35700565 1.644853627 0.714011299 1.959963985 с Variable 2 94.93333333 8.795555556 30 D E

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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Related questions
Question
Please answer the photo attached in excel, please provide the formula too. Thank you The lecture in the photo attached
K37
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3:0
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3:3
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35 variance
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A
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vi
B
Nursing
88
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65
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81
77
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83
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24.18222222
***
90
65
C
Veterinary
Medicine
70
91
72
78
88
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86
70
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81
83
99
77
76
70
66
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68
Jx
77
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81
82
77
76
47.27666667
D
E
Skewness
Kurtosis
F
Mean
Known Varianc
Observations
Hypothesized M
-0.24580245
0.058435275
z-Test: Two Sample for Means
Variable 1
83.86666667
24.182
30
0
3.995605791
3.22645E-05
1.644853627
6.4529E-05
Z
P(Z<= z) one-tai
z Critical one-ta
P(Z<=z) two-tail
z Critical two-tai 1.959963985
G
Variable 2
Skewness (Activity) Kurtosis (Lecture)
H
77.7
47.277
30
Kurtosis Value
<0 (negative)
0 (or close to 0)
+/-0.01 +/-0.09*
> 0 (positive)
J
Skewness (Sk) Value
< -1.00
> +1.00
- 1.00 to -0.5
+0.5 to +1.00
-0.5 to +0.5
M
Kurtosis (Activity)
Interpretation
Platykurtic (N)
Mesokurtic (normal
distribution is often
assumed) (P)
Leptokurtic (N)
N
Interpretation
Highly negative skewed (N)
Highly positive skewed (N)
Moderately negative skewed (N)
Moderately positive skewed (N)
Approximately symmetric (P)
0
z-test (Lecture)
LECTURE
P
Sheet1
Q
R
S
z-test (Activity)
Transcribed Image Text:K37 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 3:0 31 32 3:3 34 35 variance 36 37 38 39 A 40 41 42 43 44 45 46 47 vi B Nursing 88 86 65 89 88 87 86 82 87 86 83 82 86 87 83 82 81 77 74 88 90 87 86 84 86 83 82 81 83 87 24.18222222 *** 90 65 C Veterinary Medicine 70 91 72 78 88 78 86 70 79 81 83 99 77 76 70 66 73 78 77 79 70 68 Jx 77 78 76 75 81 82 77 76 47.27666667 D E Skewness Kurtosis F Mean Known Varianc Observations Hypothesized M -0.24580245 0.058435275 z-Test: Two Sample for Means Variable 1 83.86666667 24.182 30 0 3.995605791 3.22645E-05 1.644853627 6.4529E-05 Z P(Z<= z) one-tai z Critical one-ta P(Z<=z) two-tail z Critical two-tai 1.959963985 G Variable 2 Skewness (Activity) Kurtosis (Lecture) H 77.7 47.277 30 Kurtosis Value <0 (negative) 0 (or close to 0) +/-0.01 +/-0.09* > 0 (positive) J Skewness (Sk) Value < -1.00 > +1.00 - 1.00 to -0.5 +0.5 to +1.00 -0.5 to +0.5 M Kurtosis (Activity) Interpretation Platykurtic (N) Mesokurtic (normal distribution is often assumed) (P) Leptokurtic (N) N Interpretation Highly negative skewed (N) Highly positive skewed (N) Moderately negative skewed (N) Moderately positive skewed (N) Approximately symmetric (P) 0 z-test (Lecture) LECTURE P Sheet1 Q R S z-test (Activity)
D11
IX
234
fx
A
1 z-Test: Two Sample for Means
4 Mean
5 Known Variance
6 Observations
7 Hypothesized Mean Difference
82
9 P(Z<=z) one-tail
10 z Critical one-tail
11 P(Z<=z) two-tail
12 z Critical two-tail
13
14
15
B
Variable 1
94.66666667
7.088888889
30
0
-0.366474149
0.35700565
1.644853627
0.714011299
1.959963985
с
Variable 2
94.93333333
8.795555556
30
D
E
Transcribed Image Text:D11 IX 234 fx A 1 z-Test: Two Sample for Means 4 Mean 5 Known Variance 6 Observations 7 Hypothesized Mean Difference 82 9 P(Z<=z) one-tail 10 z Critical one-tail 11 P(Z<=z) two-tail 12 z Critical two-tail 13 14 15 B Variable 1 94.66666667 7.088888889 30 0 -0.366474149 0.35700565 1.644853627 0.714011299 1.959963985 с Variable 2 94.93333333 8.795555556 30 D E
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