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The modelling of a probability distribution function for an event from a theoretical approach.

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Q: Which approach to probability requires equally likely outcomes?
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What is the definition of theoretical probability?

Theoretical probability is the probability of an event when all outcomes are equally likely. With theoretical probability, you determine the probability by dividing the number of ways the event can occur by the total number of equally likely outcomes.


What probability is based on knowing all of the equally likely outcomes of an experiment?

Theoretical probability


What is theoretical proablity?

Theoretical probability- what the probability "should be" if all outcomes are equally likely.


When all outcomes have the same probability of occurring the outcomes are?

"Equally likely"; nothing more, nothing less.


What in an event is the ratio of the number of favorable outcomes to the number of possible outcomes?

That's the 'probability' of a favorable outcome.but only if the outcomes are equally likely.


How can you find the probability of a simple event if the total number equally likely outcomes is 20?

Each outcome has a probability of 0.05


A probability is a ratio of a fraction in between?

If the outcomes of the trials are equally likely, then (and only then) is it the number of favourable outcomes and the total number of trials.


How do you fiqure out probability?

The probability of an event is the ratio of the number of equally likely oucomes of a trial which are favourable to that event, and the total number of outcomes.


How do you calculate probability problems?

a 12-sided die is rolled. The set of equally likely outcomes is (1,2,3,4,5,6,7,8,9,10,11,12). What is the probability of rolling an 8


Is it possible to define a probability on a countably infinite sample space so that the outcomes are equally probable?

No, it is not.


What type of probability used sample spaces to determine the numerical probability that an event will occur?

Discrete probability. It helps if the all the outcomes in the sample space are equally probable but that is not a necessity.


What do the terms equally likely and at random mean?

A set of outcomes are said to be equally like if the probability for the occurrence of any of the is the same as that for any other. The phase, "at random" is used to indicate that the probability for each individual outcome is the same.