... A. a fixed variable B. a continuous random variable C. a discrete random variable D. a sample random variable; Example. For example, when we speak of the population of a city, we are talking about the number of people in the city - a measurable attribute of the city. How many possible outcomes are there? Contrary to the discrete case, $f(x)\ne P(X=x)$. Note! They come in two different flavors: discrete and continuous, depending on the type of outcomes that are possible: Discrete random variables. A random variable (stochastic variable) ... Quantitative Analysis Quantitative Analysis Quantitative analysis is the process of collecting and evaluating measurable and verifiable data such as revenues, market share, and wages in order to understand the behavior and performance of a business. Therefore, the CDF, \(F(x)=P(X\le x)=P(X

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