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expected value or weighted average
takes into account the varying degrees of importance of the numbers in a data set, gives more weight to the events that are more likely to occur
how to calculate the expected value of a random phenomenon
determine all possible outcomes
determine the probability of each outcome by determining the probability model
multiply each outcome by its probability
add these products together

weighted average equation
the summation: starting from the 1st outcome all the way up to the nth outcome, of everything inside
P(Xi): the probability of a given outcome of the random variable X
Xi: a given outcome of the random variable X
Law of Large Numbers
in many independent repetitions of a random phenomenon, the averages or proportions are likely to become more stable as the number of trials increases
the mean of the actually observed outcomes in many repetitions will approach the ________ _______
expected value
the proportion of each possible outcome actually observed in many repetitions will approach the ______ ______________
true probability