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Expected value is calculated by multiplying each possible outcome by its probability of occurrence and then summing the results. Expected value can be calculated based on any parameters that are possible to measure, such as cost, price, duration, or number of units.
expected value, in general, the value that is most likely the result of the next repeated trial of a statistical experiment. The probability of all possible outcomes is factored into the calculations for expected value in order to determine the expected outcome in a random trial of an experiment.
To find the expected value, E(X), or mean of a discrete random variable X, simply multiply each value of the random variable by its probability and add the products.
Expected Value is the average gain or loss of an event if the procedure is repeated many times. It is often referred to as the long-term average or mean for a probability experiment.
The expected value method is the sum of probability-weighted amounts in a range of possible consideration amounts; this method may be appropriate in circumstances when variable consideration has to be estimated for multiple outcomes or when there is a large number of contracts that involve variable consideration.
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Informally, the expected value is the mean of the possible values a random variable can take, weighted by the probability of those outcomes. Since it is obtained through arithmetic, the expected value sometimes may not even be included in the sample data set; it is not the value you would expect to get in reality.

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