Newborn Weights (One-Week Sample) Baby No. Weight (pounds) 1 8.04 2 6.86 3 7.96 4 6.59 5 10.65 6 5.51 7 7.82 8 6.67 9 7.29 10 6.71 11 7.66 12 7.04 13 9.06 14 7.33 15 7.33 16 5.93 17 7.77 18 6.94 19 7.17 20 8.04 21 5.68 22 7.50 23 8.70 24 6.85 25 7.35 26 6.17 27 5.66 28 8.15 29 6.14 30 7.31 31 7.39 32 5.87 33 6.78 34 5.98 35 7.55 36 6.41 37 8.64 38 3.74 39 8.34 40 7.88 41 7.16 42 8.43 43 8.38 44 6.27 45 8.40 46 6.71 47 7.53 48 8.17 49 5.13 50 6.71 51 7.22 52 7.98 53 7.80 54 7.68 55 7.96 56 7.57 57 7.04 58 7.20 59 5.79 60 6.61 61 7.77 62 8.43 63 6.86 64 6.78 65 5.66 66 8.20 67 7.53 68 7.87 69 6.91 70 5.59 71 7.57 72 7.09 73 7.20 74 5.75 75 8.62 76 6.96 77 6.64 78 6.88 79 7.56 80 8.41 81 6.53 82 6.49 83 6.36 84 5.53 85 5.81 86 7.83 87 7.07 88 7.20 89 6.68 90 6.66 91 7.57 92 7.50 93 7.41 94 7.53 95 9.72 96 6.71 97 8.75 98 8.06 99 6.96 100 5.71 101 6.54 102 7.41 103 7.04 104 8.33 105 7.68 106 7.98 107 9.44 108 7.29 109 6.44 110 9.57 111 6.97 112 5.98 113 6.08 114 7.13 115 7.89 116 8.92 117 5.60 118 7.75 119 8.17 120 6.35 121 8.50 122 8.05 123 6.79 124 6.78 125 7.57 126 8.83 127 6.26 128 8.52 129 8.09 130 6.55 131 6.53 132 7.69 Plot a histogram for the above data. For ease of analysis, you’ll want to make each interval the same as the standard deviation. You’ll also want to make sure there is an interval break line exactly at the mean. You need to go up and down four standard deviations to include all the data here, so: The intervals (bar width) for the histogram should be 1.03. The minimum and maximum values of x should be 3.13 and 11.37, respectively. Create and label this graph appropriately.

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

Newborn Weights (One-Week Sample)
Baby No.	Weight (pounds)
1	8.04
2	6.86
3	7.96
4	6.59
5	10.65
6	5.51
7	7.82
8	6.67
9	7.29
10	6.71
11	7.66
12	7.04
13	9.06
14	7.33
15	7.33
16	5.93
17	7.77
18	6.94
19	7.17
20	8.04
21	5.68
22	7.50
23	8.70
24	6.85
25	7.35
26	6.17
27	5.66
28	8.15
29	6.14
30	7.31
31	7.39
32	5.87
33	6.78
34	5.98
35	7.55
36	6.41
37	8.64
38	3.74
39	8.34
40	7.88
41	7.16
42	8.43
43	8.38
44	6.27
45	8.40
46	6.71
47	7.53
48	8.17
49	5.13
50	6.71
51	7.22
52	7.98
53	7.80
54	7.68
55	7.96
56	7.57
57	7.04
58	7.20
59	5.79
60	6.61
61	7.77
62	8.43
63	6.86
64	6.78
65	5.66
66	8.20
67	7.53
68	7.87
69	6.91
70	5.59
71	7.57
72	7.09
73	7.20
74	5.75
75	8.62
76	6.96
77	6.64
78	6.88
79	7.56
80	8.41
81	6.53
82	6.49
83	6.36
84	5.53
85	5.81
86	7.83
87	7.07
88	7.20
89	6.68
90	6.66
91	7.57
92	7.50
93	7.41
94	7.53
95	9.72
96	6.71
97	8.75
98	8.06
99	6.96
100	5.71
101	6.54
102	7.41
103	7.04
104	8.33
105	7.68
106	7.98
107	9.44
108	7.29
109	6.44
110	9.57
111	6.97
112	5.98
113	6.08
114	7.13
115	7.89
116	8.92
117	5.60
118	7.75
119	8.17
120	6.35
121	8.50
122	8.05
123	6.79
124	6.78
125	7.57
126	8.83
127	6.26
128	8.52
129	8.09
130	6.55
131	6.53
132	7.69

Plot a histogram for the above data.

For ease of analysis, you’ll want to make each interval the same as the standard deviation. You’ll also want to make sure there is an interval break line exactly at the mean. You need to go up and down four standard deviations to include all the data here, so: