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Apprendre Binomial Distribution | Discrete Distributions
Probability Theory
course content

Contenu du cours

Probability Theory

Probability Theory

1. Learn Basic Rules
2. Probabilities of Several Events
3. Conducting Fascinating Experiments
4. Discrete Distributions
5. Normal Distribution

book
Binomial Distribution

It is time to figure out what Binomial distribution is.

To work with this distribution, we should import the binom object from scipy.stats, and then you can apply numerous functions to this distribution like pmf, sf, and cdf that were already learned.

Key characteristics:

This distribution is the same as the Bernoulli distribution, which is repeated several times.

Example:

Tossing a coin is a Bernoulli distribution, but tossing one coin 3 times creates a binomial distribution.

binomial

By the way, Y-axis defines the probability in percents, for the better understanding(in this chapter and the next).

Do you remember the function .cdf()? The function shows the probability of having k or fewer successes among n trials with the defined probability p. It is time to recall it!

Tâche

Swipe to start coding

Imagine you passing a test that includes 12 questions; there are just two answers for each question (one of them is correct, another isn't correct). The probability of getting the right answer is 50% or 0.5. Here is the distribution:

binom

You have excellent marks, and you know that if you receive less than 6 or exactly 7 points, you will spoil it.

  1. Import binom object.
  2. Calculate the probability of receiving 6 or less points in the test where the probability of answering right is 0.5 and the number of questions is 12.
  3. Calculate the probability of receiving exactly 7 points in the test where the probability of answering right is 0.5 and the number of questions is 12.
  4. Calculate the whole probability.

Solution

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Section 4. Chapitre 4
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book
Binomial Distribution

It is time to figure out what Binomial distribution is.

To work with this distribution, we should import the binom object from scipy.stats, and then you can apply numerous functions to this distribution like pmf, sf, and cdf that were already learned.

Key characteristics:

This distribution is the same as the Bernoulli distribution, which is repeated several times.

Example:

Tossing a coin is a Bernoulli distribution, but tossing one coin 3 times creates a binomial distribution.

binomial

By the way, Y-axis defines the probability in percents, for the better understanding(in this chapter and the next).

Do you remember the function .cdf()? The function shows the probability of having k or fewer successes among n trials with the defined probability p. It is time to recall it!

Tâche

Swipe to start coding

Imagine you passing a test that includes 12 questions; there are just two answers for each question (one of them is correct, another isn't correct). The probability of getting the right answer is 50% or 0.5. Here is the distribution:

binom

You have excellent marks, and you know that if you receive less than 6 or exactly 7 points, you will spoil it.

  1. Import binom object.
  2. Calculate the probability of receiving 6 or less points in the test where the probability of answering right is 0.5 and the number of questions is 12.
  3. Calculate the probability of receiving exactly 7 points in the test where the probability of answering right is 0.5 and the number of questions is 12.
  4. Calculate the whole probability.

Solution

Switch to desktopPassez à un bureau pour une pratique réelleContinuez d'où vous êtes en utilisant l'une des options ci-dessous
Tout était clair ?

Comment pouvons-nous l'améliorer ?

Merci pour vos commentaires !

Section 4. Chapitre 4
Switch to desktopPassez à un bureau pour une pratique réelleContinuez d'où vous êtes en utilisant l'une des options ci-dessous
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