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square each value and multiply by its probability. Sum them up and we get x2p. Then subtract the square of the Expected Value
A continuous distribution describes the probabilities of the possible values of a continuous random variable. A continuous random variable is a random variable with a set of possible values (known as the range) that is infinite and uncountable. Thus, only ranges of values can have a nonzero probability.
The mean of a probability distribution is the long-run arithmetic average value of a random variable having that distribution. In this context, it is also known as the expected value.
0:19 6:59 Suggested clip Variance of the Difference of two Jointly Distributed Discrete YouTubeStart of suggested client of suggested clip Variance of the Difference of two Jointly Distributed Discrete
square each value and multiply by its probability. Sum them up and we get x2p. Then subtract the square of the Expected Value
To find the variance of a discrete probability distribution, find each deviation from its expected value, square it, multiply it by its probability, and add the products. To find the standard deviation of a probability distribution, simply take the square root of variance.
Joint probability is calculated by multiplying the probability of event A, expressed as P(A), by the probability of event B, expressed as P(B). For example, suppose a statistician wishes to know the probability that the number five will occur twice when two dice are rolled at the same time.
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