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Probability distributions are mathematical models used to describe the behaviour of random variables. In Mathematical Foundations-II, the Uniform, Normal, Chi-square, t and F distributions are important continuous probability distributions. They are widely used in statistical inference, estimation, hypothesis testing and analysis of variance. The Uniform distribution is one of the simplest continuous distributions. If a random variable (X) is uniformly distributed over the interval ([a,b]), every value within this interval has equal probability density. Its probability density function is [ f(x)=\frac{1}{b-a}, __________ _________ ___ ________ ________ ___.
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