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This set of flashcards covers key concepts related to random variables, their types, and probability distributions.
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Random Variable
A real-valued function defined on the sample space whose value is a numerical outcome of a random phenomenon.
Discrete Random Variable
A random variable that has a finite number of possible values.
Probability Distribution
Lists the values of a random variable and their corresponding probabilities.
Probability Conditions for Random Variables
Conditions that must be satisfied: 0 ≤ pi ≤ 1 and the sum of all probabilities equals 1.
Continuous Random Variable
A random variable that takes all values in an interval of numbers.
Density Curve
Describes the probability distribution of a continuous random variable.
Normal Distribution
An example of a continuous probability distribution characterized by data falling within a specific percentage range around the mean.
Uniform Distribution U[0,1]
A continuous probability distribution where all intervals of the same length within [0,1] have equal probabilities.
Area under the Density Curve
Represents the probability of an event for continuous random variables.
Event A
A specific occurrence in the context of probability, where the area under the density curve equals the probability of that event.