The idea of Probability was created in the 16th century by two mathematicians from France.The credit for creating the basics of Probability goes to them both.The concept was further extended by mathematician Laplace who created the Bayesian concept in the 18th century.The events in the real world are not predicted.By defining the probability of the event happening we attempt to take an intelligent guess.

It is important for students to understand the concepts of Probability as it will be applied in their career in the future when they work for corporate or government agencies.Business decisions are made using the probability in those organizations.It's always a good idea to make decisions using a mathematical formula instead of experience or chance.There are a lot of unexpected outcomes in the events that happen around us.Multiple types of outcomes can come from an event.

The most likely outcome can be determined with the help of the probability.If the result of the process can be defined then it is called an experiment.The experiment is called a Deterministic Experiment if one can predict the outcome in advance.Random experiment is also called Non-Deterministic Experiment.We know which outcomes will happen in a random experiment.

Sample space is the collection of all the possible outcomes when there are multiple possible outcomes.There are two types of sample points in a sample space: countable and uncountable.The number of sample points can not be divided into a subcategory.The countable number of sample points can be either finite or infinite.The definition of probability is the first thing we need to know in Probability.

A sample space is marked by S.The possible outcome is what the number of elements in sample space is for.When a coin is thrown the sample space is Head Tail.2 is the number of elements in the sample space.The sample space is decided when two coins are thrown at the same time.

There is a sample space when 3 coins are tossed at the same time.There is a sample space with 8 elements.One coin is tossed twice.We don't need to get confused with these statements.One coin tossed three times can be called one coin tossed three times.

The sample space is 1 2 3 4 5 6 when a die is thrown.The amount of sample space is 6.The sample space is 11 12 13 14 15 16 21 22 23 24 25 26 31 32 33 34 35 36 41 42 43 44 45 46 51 52 53.The sample space has a number of elements.To find the number of sample spaces in coins the formula is 2n.

The sample space size is 4 if we use the n as 2.The sample space size is 8 if we put the n as 3 and 4 if we put the n as 4.The number of sample spaces in dies is 6n.There is a sample space size of 6.A sample space size is 36 if we put the n as 2.