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Using the binomial distribution in Python, what is the probability of having exactly 12 successes in 14 trials with a success rate of 0.6? The pro...

Using the binomial distribution in Python, what is the probability of having exactly 12 successes in 14 trials with a success rate of 0.6?

The problem involves a binomial distribution with parameters n=14 and p=0.6.
The probability of having exactly 12 successes is equivalent to P(X = 12), where X is the number of successes.
The function binom.sf(x, n, p) can be used to calculate the probability of having more than x successes in n trials with a success rate of p.

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Exercicios Distriuicao Binomial
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Probabilidade e Estatística Universidade Estácio de SáUniversidade Estácio de Sá

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To calculate the probability of having exactly 12 successes in 14 trials with a success rate of 0.6 using the binomial distribution in Python, you can use the `scipy.stats` module. Here's an example of how you can do it: ```python from scipy.stats import binom n = 14 # number of trials p = 0.6 # success rate x = 12 # number of successes probability = binom.pmf(x, n, p) print("The probability of having exactly 12 successes is:", probability) ``` This code uses the `binom.pmf(x, n, p)` function from the `scipy.stats` module to calculate the probability mass function (pmf) for the binomial distribution. The `x` parameter represents the number of successes, `n` is the number of trials, and `p` is the success rate. The output will be the probability of having exactly 12 successes in 14 trials with a success rate of 0.6.

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