Estadística

Agrupado

[ 10.504, 28.625, 29.48, 30.252, 33.412, 34.182, 34.754, 35.342, 35.807, 35.884, 36.949, 37.402, 37.654, 37.748, 38.42, 40.709, 41.128, 41.463, 41.539, 41.715, 41.83, 41.886, 43.068, 44.411, 44.719, 45.313, 46.502, 46.681, 46.724, 47.012, 48.035, 48.172, 48.24, 48.662, 48.698, 48.996, 49.011, 49.677, 50.238, 50.432, 51.179, 51.269, 51.831, 52.452, 53.324, 53.751, 55.257, 55.643, 55.912, 55.989, 56.155, 57.277, 57.884, 58.267, 58.708, 59.168, 59.449, 59.888, 60.727, 60.951, 61.03, 61.065, 61.39, 61.477, 61.752, 61.979, 62.215, 63.692, 64.398, 65.585, 65.854, 65.996, 66.313, 66.519, 67.124, 67.467, 67.632, 67.662, 68.629, 69.01, 69.483, 70.003, 71.36, 72.635, 73.808, 74.239, 74.582, 75.548, 75.85, 76.58, 78.635, 79.426, 80.502, 82.919, 84.588, 84.656, 85.72, 86.07, 89.116, 90.565 ]

Min:10.504

Max:90.565

Rango:80.06099999999999

#Datos:100

Media o Promedio

(\sum_{i=1}^{n} x_i f_i)/n = 56.39431

Mediana

= 56.155

Mediana de agrupados

L_i+( \frac{n}{2}-F_{im-1})A/f_{im} = 56.155

Desviación media

D_{\overline{X}} (\sum_{i=1}^{n} |x_i - \overline{x}|f_i)/n = 0.3417069

Varianza

\sigma^{2} = (\sum_{i=1}^{n} (x_i - \overline{x})^{2}f_i)/n = 11.676360550761

Desviación Estándar o Típica

\sigma = \sqrt{(\sum_{i=1}^{n} (x_i - \overline{x})^{2}f_i)/n} = 3.417069

Coeficiente de variación CV

\sigma/|\overline{x}| = 0.06059244274821343

#	xi	fi	Fi	hi	Hi	%
0	10.504	1	1	0.01	0.01	1
1	28.625	1	2	0.01	0.02	1
2	29.48	1	3	0.01	0.03	1
3	30.252	1	4	0.01	0.04	1
4	33.412	1	5	0.01	0.05	1
5	34.182	1	6	0.01	0.06	1
6	34.754	1	7	0.01	0.07	1
7	35.342	1	8	0.01	0.08	1
8	35.807	1	9	0.01	0.09	1
9	35.884	1	10	0.01	0.1	1
10	36.949	1	11	0.01	0.11	1
11	37.402	1	12	0.01	0.12	1
12	37.654	1	13	0.01	0.13	1
13	37.748	1	14	0.01	0.14	1
14	38.42	1	15	0.01	0.15	1
15	40.709	1	16	0.01	0.16	1
16	41.128	1	17	0.01	0.17	1
17	41.463	1	18	0.01	0.18	1
18	41.539	1	19	0.01	0.19	1
19	41.715	1	20	0.01	0.2	1
20	41.83	1	21	0.01	0.21	1
21	41.886	1	22	0.01	0.22	1
22	43.068	1	23	0.01	0.23	1
23	44.411	1	24	0.01	0.24	1
24	44.719	1	25	0.01	0.25	1
25	45.313	1	26	0.01	0.26	1
26	46.502	1	27	0.01	0.27	1
27	46.681	1	28	0.01	0.28	1
28	46.724	1	29	0.01	0.29	1
29	47.012	1	30	0.01	0.3	1
30	48.035	1	31	0.01	0.31	1
31	48.172	1	32	0.01	0.32	1
32	48.24	1	33	0.01	0.33	1
33	48.662	1	34	0.01	0.34	1
34	48.698	1	35	0.01	0.35	1
35	48.996	1	36	0.01	0.36	1
36	49.011	1	37	0.01	0.37	1
37	49.677	1	38	0.01	0.38	1
38	50.238	1	39	0.01	0.39	1
39	50.432	1	40	0.01	0.4	1
40	51.179	1	41	0.01	0.41	1
41	51.269	1	42	0.01	0.42	1
42	51.831	1	43	0.01	0.43	1
43	52.452	1	44	0.01	0.44	1
44	53.324	1	45	0.01	0.45	1
45	53.751	1	46	0.01	0.46	1
46	55.257	1	47	0.01	0.47	1
47	55.643	1	48	0.01	0.48	1
48	55.912	1	49	0.01	0.49	1
49	55.989	1	50	0.01	0.5	1
50	56.155	1	51	0.01	0.51	1
51	57.277	1	52	0.01	0.52	1
52	57.884	1	53	0.01	0.53	1
53	58.267	1	54	0.01	0.54	1
54	58.708	1	55	0.01	0.55	1
55	59.168	1	56	0.01	0.56	1
56	59.449	1	57	0.01	0.57	1
57	59.888	1	58	0.01	0.58	1
58	60.727	1	59	0.01	0.59	1
59	60.951	1	60	0.01	0.6	1
60	61.03	1	61	0.01	0.61	1
61	61.065	1	62	0.01	0.62	1
62	61.39	1	63	0.01	0.63	1
63	61.477	1	64	0.01	0.64	1
64	61.752	1	65	0.01	0.65	1
65	61.979	1	66	0.01	0.66	1
66	62.215	1	67	0.01	0.67	1
67	63.692	1	68	0.01	0.68	1
68	64.398	1	69	0.01	0.69	1
69	65.585	1	70	0.01	0.7	1
70	65.854	1	71	0.01	0.71	1
71	65.996	1	72	0.01	0.72	1
72	66.313	1	73	0.01	0.73	1
73	66.519	1	74	0.01	0.74	1
74	67.124	1	75	0.01	0.75	1
75	67.467	1	76	0.01	0.76	1
76	67.632	1	77	0.01	0.77	1
77	67.662	1	78	0.01	0.78	1
78	68.629	1	79	0.01	0.79	1
79	69.01	1	80	0.01	0.8	1
80	69.483	1	81	0.01	0.81	1
81	70.003	1	82	0.01	0.82	1
82	71.36	1	83	0.01	0.83	1
83	72.635	1	84	0.01	0.84	1
84	73.808	1	85	0.01	0.85	1
85	74.239	1	86	0.01	0.86	1
86	74.582	1	87	0.01	0.87	1
87	75.548	1	88	0.01	0.88	1
88	75.85	1	89	0.01	0.89	1
89	76.58	1	90	0.01	0.9	1
90	78.635	1	91	0.01	0.91	1
91	79.426	1	92	0.01	0.92	1
92	80.502	1	93	0.01	0.93	1
93	82.919	1	94	0.01	0.94	1
94	84.588	1	95	0.01	0.95	1
95	84.656	1	96	0.01	0.96	1
96	85.72	1	97	0.01	0.97	1
97	86.07	1	98	0.01	0.98	1
98	89.116	1	99	0.01	0.99	1
99	90.565	1	100	0.01	1	1

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