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17.392 8.110 4.078 3.151 3.528 2.440 5.924 3.4613.690 10.870 4.793 2.498 0.569 8.281 0.154 5.959
13.602 5.244 16.677 5.977 4.313 4.767 2.381 6.4438.115 4.891 6.720 7.728 2.717 10.451 5.901 0.8184.714 3.032 1.495 15.733 7.768 2.333 7.822 3.7083.957 5.285 7.094 3.078 1.264 2.630 10.177 2.155
11.094 4.772 7.281 14.344 19.867 0.119 2.072 1.4861.611 1.781 1.530 3.280 4.301 0.202 7.489 1.4226.001 9.269 8.477 3.043 0.877 6.966 2.103 1.8160.843 1.182 8.121 2.007 1.395 4.661 7.378 5.300
HIPOTESIS
n 100 m 10
max 19.867min 0.022 media 5.272 5
rango 19.845intervalo 2
INTERVALOS FRECUENCIAmin max
0 2 23 0.040 4.043 88.8942 4 26 0.209 20.916 1.2364 6 17 0.322 32.169 7.1536 8 14 0.212 21.150 2.4178 10 6 0.083 8.341 0.657
10 12 5 0.022 2.157 3.74812 14 3 0.004 0.391 17.43214 16 2 0.001 0.052 72.84616 18 3 0.000 0.005 1687.20418 20 1 0.000 0.000 2335.125
4216.712
4216.71>
14.684
CONCLUSION: El valor estadistico de prueba C = 4216,71 comparado con el valor de tabla criticoindica que la variable aleatoria se comporta como otra distribucion
por tanto debemos rechazar la hipotesis de distribucion poisson
𝐻_𝑜: Poisson (λ= 5)𝐻_1: Otra distribucion
𝑃(𝑥)=(𝜆^𝑥∗𝑒^(−λ) )/𝑥𝐼
𝑃(𝑥)𝐸=𝑛∗𝑃(𝑥)𝑪_𝒊=∑▒(( −〖𝑬 𝑶 )〗^𝟐)/𝑬
𝑂_𝑖 𝐸_𝑖𝑂_𝑖 𝐶_𝑖
𝑪_𝒊〖〖𝑥 _𝑐〗^2〗 _(0,1;10−0−1)
𝑪_𝒊 〖〖𝑥 _𝑐〗^2〗 _(0,1;10−0−1)〖〖𝑥 _𝑐〗^2〗 _(0,1;10−0−1) = 14,684
1 2 3 4 5 6 7 8 9 100
5
10
15
20
25
30
Histograma
Intervalos
Frec
uenc
ia
2.052 10.3693.384 12.8771.392 1.5787.008 2.6376.412 1.2902.945 7.5523.791 4.2141.453 0.0220.433 2.547
17.066 12.171
CONCLUSION: El valor estadistico de prueba C = 4216,71 comparado con el valor de tabla criticoindica que la variable aleatoria se comporta como otra distribucion
1 2 3 4 5 6 7 8 9 100
5
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30
Histograma
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Frec
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ia