1. What is the mean BMI of this population? 2. How do these adults’ BMI value stack up against the rest of the country?3. Nationally, 47% of adults in the US have hypertension (see the CDC article for more details). Does this population have a significantly lower percentage of adults with hypertension? Use 0.01. ID #12345678910111213141516171819202122232425262728293031323334353637383940414243AGE43573880347729694435797218653729304451506323666546705931354055225126627443565420801830GENDER(1=M)0101111000100110110111010110010000010000111SYSTOLIC DIASTOLIC HDL LDL WEIGHT10070736898.67035116 96.936 223 108.2378373.150 104 83.1557586.553 12864.14014079.2136 64.2157.6110 118.8180.49271.3166.310298.2 168.679 122.7 181.110075.3 170.09451.8164.06412476.1159.5304789.5180.85911975.9155.467 129 67.153 10286.9438891.15896.44981.451 12386.362140 54.438200 72.345 12378.5539070.9529860.54216475.974 14055.68546.915693.55650.487 16886.8429087.8519469.86215057.86215273.5586557.8509959.534 13281.3178.438 137 88.3 176.7112134126114134118138114124138110116134100921241001061581321161221321381281341121221341061041589414412812011210011616211012294646860648066705872406680586650728274548876685290607278626688568480706270726072804562545345415564325213881HEIGHTBMI172.0 33.3186.0154.4160.5179.0166.7178.5155.7178.8174.728.045.428.425.931.120.132.725.836.525.834.537.426.119.329.927.431.421.028.5171.930.8175.931.2155.6 33.6179.826.7149.024.5182.921.6169.327.4155.629.3156.824.6161.629.1154.823.2155.519.4155.0154.9161.5166.2160.0163.6164.7170.2155.038.921.033.331.827.321.627.120.024.825.528.3 4445464748495051525354555657585960616263646566676869707172737475767778798081828384858687886364785518403921396851183544182045516337808018624159368033603855682132276224371969468041270011011100011110001100010011010010011000001011301301121549210812812410813212012012612810611014612815611496122120136106124114136108136112120136112122120142120110108142112160102118887066102687060788274906272847076908660646878568478825662788476666064724864767674606854646844 190879853 16448773591 102.68539.073105.337 15594.742 113 144.9369531.895 11319.77198 150.459.0629771.528.568 100 84.1172.928.140122174.637.076173.624.6140 64.0160.125.011292.8164.834.211285.9172.1 29.0121105.5153.245.071 123.9184.35876.5182.0120 43.3134.58771.7188.47990.0174.313370.6168.5119114.9169.125164.8180.36976.6172.211189.1160.29558.5157.885 57.2166.36393.7189.713581.4158.4146 95.6 177.8178.5178.7180.0 32.7177.5152.4181.3667845475257476547436363973445864972.7154.630.466.5 159.5 26.185.9 167.1 30.8174.9 33.5156.815.9169.5 36.7178.229.8183.143.2170.9151.6159.7158.4148699692.845.2112.874.063576358 140 107.4398674.626122 106.06214484.46586.54159.64779.156 143 68.474 182 63.4467585.765 15870.436.523.123.920.229.624.940.219.925.834.723.520.726.032.430.233.723.426.837.218.1164.129.4160.626.5172.6 21.3167.730.5171.523.9

Given the data containing Age, Gender, Systolic, Diastolic, HDL, LDL, Weight, Height and, BMI of 88…

Answered: 1. What is the mean BMI of this…

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

100%

1. What is the mean BMI of this population? 2. How do these adults’ BMI value stack up against the rest of the country? 3. Nationally, 47% of adults in the US have hypertension (see the CDC article for more details). Does this population have a significantly lower percentage of adults with hypertension? Use 0.01.

ID #
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
30
31
32
33
34
35
36
37
38
39
40
41
42
43
AGE
43
57
38
80
34
77
29
69
44
35
79
72
18
65
37
29
30
44
51
50
63
23
66
65
46
70
59
31
35
40
55
22
51
26
62
74
43
56
54
20
80
18
30
GENDER
(1=M)
0
1
0
1
1
1
1
0
0
0
1
0
0
1
1
0
1
1
0
1
1
1
0
1
0
1
1
0
0
1
0
0
0
0
0
1
0
0
0
0
1
1
1
SYSTOLIC DIASTOLIC HDL LDL WEIGHT
100
70
73
68
98.6
70
35
116 96.9
36 223 108.2
37
83
73.1
50 104 83.1
55
75
86.5
53 128
64.1
40
140
79.2
136 64.2
157.6
110 118.8
180.4
92
71.3
166.3
102
98.2 168.6
79 122.7 181.1
100
75.3 170.0
94
51.8
164.0
64
124
76.1
159.5
30
47
89.5
180.8
59
119
75.9
155.4
67 129 67.1
53 102
86.9
43
88
91.1
58
96.4
49
81.4
51 123
86.3
62
140 54.4
38
200 72.3
45 123
78.5
53
90
70.9
52
98
60.5
42
164
75.9
74 140
55.6
85
46.9
156
93.5
56
50.4
87 168
86.8
42
90
87.8
51
94
69.8
62
150
57.8
62
152
73.5
58
65
57.8
50
99
59.5
34 132
81.3
178.4
38 137 88.3 176.7
112
134
126
114
134
118
138
114
124
138
110
116
134
100
92
124
100
106
158
132
116
122
132
138
128
134
112
122
134
106
104
158
94
144
128
120
112
100
116
162
110
122
94
64
68
60
64
80
66
70
58
72
40
66
80
58
66
50
72
82
74
54
88
76
68
52
90
60
72
78
62
66
88
56
84
80
70
62
70
72
60
72
80
45
62
54
53
45
41
55
64
32
52
138
81
HEIGHT
BMI
172.0 33.3
186.0
154.4
160.5
179.0
166.7
178.5
155.7
178.8
174.7
28.0
45.4
28.4
25.9
31.1
20.1
32.7
25.8
36.5
25.8
34.5
37.4
26.1
19.3
29.9
27.4
31.4
21.0
28.5
171.9
30.8
175.9
31.2
155.6 33.6
179.8
26.7
149.0
24.5
182.9
21.6
169.3
27.4
155.6
29.3
156.8
24.6
161.6
29.1
154.8
23.2
155.5
19.4
155.0
154.9
161.5
166.2
160.0
163.6
164.7
170.2
155.0
38.9
21.0
33.3
31.8
27.3
21.6
27.1
20.0
24.8
25.5
28.3

44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
63
64
78
55
18
40
39
21
39
68
51
18
35
44
18
20
45
51
63
37
80
80
18
62
41
59
36
80
33
60
38
55
68
21
32
27
62
24
37
19
69
46
80
41
27
0
0
1
1
0
1
1
1
0
0
0
1
1
1
1
0
0
0
1
1
0
0
0
1
0
0
1
1
0
1
0
0
1
0
0
1
1
0
0
0
0
0
1
0
1
130
130
112
154
92
108
128
124
108
132
120
120
126
128
106
110
146
128
156
114
96
122
120
136
106
124
114
136
108
136
112
120
136
112
122
120
142
120
110
108
142
112
160
102
118
88
70
66
102
68
70
60
78
82
74
90
62
72
84
70
76
90
86
60
64
68
78
56
84
78
82
56
62
78
84
76
66
60
64
72
48
64
76
76
74
60
68
54
64
68
44 190
87
98
53 164
48
77
35
91 102.6
85
39.0
73
105.3
37 155
94.7
42 113 144.9
36
95
31.8
95 113
19.7
71
98 150.4
59.0
62
97
71.5
28.5
68 100 84.1
172.9
28.1
40
122
174.6
37.0
76
173.6
24.6
140 64.0
160.1
25.0
112
92.8
164.8
34.2
112
85.9
172.1 29.0
121
105.5
153.2
45.0
71 123.9
184.3
58
76.5
182.0
120 43.3
134.5
87
71.7
188.4
79
90.0
174.3
133
70.6
168.5
119
114.9
169.1
251
64.8
180.3
69
76.6
172.2
111
89.1
160.2
95
58.5
157.8
85 57.2
166.3
63
93.7
189.7
135
81.4
158.4
146 95.6 177.8
178.5
178.7
180.0 32.7
177.5
152.4
181.3
66
78
45
47
52
57
47
65
47
43
63
63
97
34
45
86
49
72.7
154.6
30.4
66.5 159.5 26.1
85.9 167.1 30.8
174.9 33.5
156.8
15.9
169.5 36.7
178.2
29.8
183.1
43.2
170.9
151.6
159.7
158.4
148
69
96
92.8
45.2
112.8
74.0
63
57
63
58 140 107.4
39
86
74.6
26
122 106.0
62
144
84.4
65
86.5
41
59.6
47
79.1
56 143 68.4
74 182 63.4
46
75
85.7
65 158
70.4
36.5
23.1
23.9
20.2
29.6
24.9
40.2
19.9
25.8
34.7
23.5
20.7
26.0
32.4
30.2
33.7
23.4
26.8
37.2
18.1
164.1
29.4
160.6
26.5
172.6 21.3
167.7
30.5
171.5
23.9

Definition Definition Measure of central tendency that is the average of a given data set. The mean value is evaluated as the quotient of the sum of all observations by the sample size. The mean, in contrast to a median, is affected by extreme values. Very large or very small values can distract the mean from the center of the data. Arithmetic mean: The most common type of mean is the arithmetic mean. It is evaluated using the formula: μ = 1 N ∑ i = 1 N x i Other types of means are the geometric mean, logarithmic mean, and harmonic mean. Geometric mean: The nth root of the product of n observations from a data set is defined as the geometric mean of the set: G = x 1 x 2 ... x n n Logarithmic mean: The difference of the natural logarithms of the two numbers, divided by the difference between the numbers is the logarithmic mean of the two numbers. The logarithmic mean is used particularly in heat transfer and mass transfer. ln x 2 − ln x 1 x 2 − x 1 Harmonic mean: The inverse of the arithmetic mean of the inverses of all the numbers in a data set is the harmonic mean of the data. 1 1 x 1 + 1 x 2 + ...

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