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Theoretical Probability Distributions
DOI link for Theoretical Probability Distributions
Theoretical Probability Distributions book
Theoretical Probability Distributions
DOI link for Theoretical Probability Distributions
Theoretical Probability Distributions book
ABSTRACT
Any characteristic that can be measured or categorized is called a variable. If a variable can assume a number of different values such that any particular outcome is determined by chance, it is a random variable. We have already looked at a number of different random variables in previous chapters, although we did not use this term. In Chapter 2, for instance, the serum cholesterol level of a 25- to 34-year-old male in the United States is a random variable; in Chapter 3, forced expiratory volume in 1 second for an adolescent suffering from asthma is another. Random variables are typically represented by uppercase letters such as X, Y, and Z. A discrete random variable can assume only a finite or countable number of outcomes. One example is marital status: an individual can be single, married, divorced, or widowed. Another example would be the number of ear infections an infant develops during his or her first year of life. A continuous random variable, such as weight or height, can take on any value within a specified interval or continuum.