Conteúdo do Curso

Probability Theory Basics

1. Basic Concepts of Probability Theory

Stochastic Experiment and Random Event Probability and It's Properties Geometrical Probability Challenge: Solving the Task Using Geometric Probability Independence and Incompatibility of Random Events Conditional Probability

2. Probability of Complex Events

Inclusion-Exclusion Principle Challenge: Solving the Task Using Inclusion-Exclusion Principle The Multiplication Rule of Probability Law of Total Probability Bayes' Theorem Challenge: Solving the Task Using Bayes' Theorem

3. Commonly Used Discrete Distributions

Binomial Distribution Challenge: Solving Task Using Binomial Distribution Multinomial Distribution Geometric Distribution Poisson Distribution Challenge: Solving Task Using Poisson Distribution

4. Commonly Used Continuous Distributions

Continuous Uniform Distribution Exponential Distribution Challenge: Solving Task Using Exponential Distribution Gaussian Distribution Challenge: Solving Task Using Gaussian Distribution

5. Covariance and Correlation

What is Covariance?What is Correlation?Challenge: Solving the Task Using Correlation

Challenge: Solving Task Using Poisson Distribution

Tarefa

In a city, car accidents occur on average 12 times from 8 am to 8 pm daily. What is the probability of observing exactly 4 car accidents from 8 am to 12 pm on a randomly chosen day?

You have to:

Calculate desired_mu, which will represent the average number of accidents during the desired period of time.
Calculate the corresponding probability using the Poisson distribution.

Mude para o desktop para praticar no mundo realContinue de onde você está usando uma das opções abaixo

Tudo estava claro?

Obrigado pelo seu feedback!

Seção 3. Capítulo 6

Challenge: Solving Task Using Poisson Distribution

Tarefa

In a city, car accidents occur on average 12 times from 8 am to 8 pm daily. What is the probability of observing exactly 4 car accidents from 8 am to 12 pm on a randomly chosen day?

You have to:

Calculate desired_mu, which will represent the average number of accidents during the desired period of time.
Calculate the corresponding probability using the Poisson distribution.

Mude para o desktop para praticar no mundo realContinue de onde você está usando uma das opções abaixo

Tudo estava claro?

Obrigado pelo seu feedback!

Seção 3. Capítulo 6

Challenge: Solving Task Using Poisson Distribution

Tarefa

In a city, car accidents occur on average 12 times from 8 am to 8 pm daily. What is the probability of observing exactly 4 car accidents from 8 am to 12 pm on a randomly chosen day?

You have to:

Calculate desired_mu, which will represent the average number of accidents during the desired period of time.
Calculate the corresponding probability using the Poisson distribution.

Mude para o desktop para praticar no mundo realContinue de onde você está usando uma das opções abaixo

Tudo estava claro?

Obrigado pelo seu feedback!

Tarefa

In a city, car accidents occur on average 12 times from 8 am to 8 pm daily. What is the probability of observing exactly 4 car accidents from 8 am to 12 pm on a randomly chosen day?

You have to:

Calculate desired_mu, which will represent the average number of accidents during the desired period of time.
Calculate the corresponding probability using the Poisson distribution.

Mude para o desktop para praticar no mundo realContinue de onde você está usando uma das opções abaixo

Seção 3. Capítulo 6

Mude para o desktop para praticar no mundo realContinue de onde você está usando uma das opções abaixo