3 years ago

Calcular P (k) para la distribución binomial B (n, p) donde: (a) n = 5, p =, k = 2 (b) n = 10, p = k = 7 (c) n = 8, p =. k = 5.

Mathematics

1 answer:

Vladimir [108]3 years ago

3 0

Answer:

Step-by-step explanation:

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SVEN [57.7K]

Answer:

$log\boxed{7}$

Step-by-step explanation:

$log\frac{14}{3}+log\frac{11}{5}-log\frac{22}{15}$

$=log\bigg(\frac{14}{3}*\frac{11}{5}\bigg)-log\frac{22}{15}$

$=log\bigg(\frac{14*11}{3*5}\bigg)-log\frac{22}{15}$

$=log\bigg(\frac{154}{15}\bigg)-log\frac{22}{15}$

$=log\bigg(\frac{154}{15}\div\frac{22}{15}\bigg)$

$=log\bigg(\frac{154}{15}\times\frac{15}{22}\bigg)$

$=log\bigg(\frac{154}{22}\bigg)$

$=log\boxed{7}$

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Calcular P (k) para la distribución binomial B (n, p) donde: (a) n = 5, p =, k = 2 (b) n = 10, p = k = 7 (c) n = 8, p =. k = 5.​

Calcular P (k) para la distribución binomial B (n, p) donde: (a) n = 5, p =, k = 2 (b) n = 10, p = k = 7 (c) n = 8, p =. k = 5.