CSE10 3rd Exam

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Last updated 9:27 PM on 2/27/26
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24 Terms

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Queuing theory


Is the mathematical study of waiting lines. It analyzes how customers arrive, wait, and are served in a system.

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Arrival rate (λ)

Average customers arriving per time

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Service rate (μ)

Average customers served per time

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Queue discipline

e.g., First Come First Serve (FCFS)

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Discrete Probability Distribution

shows probabilities of outcomes for a discrete random variable (countable values).

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BINOMIAL DISTRIBUTION


For a binomial random variable X (number of successes in n trials)

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MULTINOMIAL DISTRIBUTION


is a generalization of the Binomial Distribution. It describes the probability of outcomes in n independent trials, where each trial can result in more than 2 categories (not just success/failure).

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HYPERGEOMETRIC DISTRIBUTION


Used when sampling without replacement from a finite population.

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GEOMETRIC DISTRIBUTION

Probability that the first success occurs on the k-th trial.

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NEGATIVE BINOMIAL DISTRIBUTION

Probability that the r-th success occurs on the k-th trial

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POISSON DISTRIBUTION

Used to model number of events in a fixed interval of time or space

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Continuous Probability Distribution

Describes the probability of a continuous random variable that can take any value within an interval.

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Normal Distribution

Is a symmetric, bell-shaped distribution defined by: Mean μ, X = observed value

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Beta Distribution

A continuous probability distribution defined on the interval: 0 ≤ X ≤ 1

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Exponential Distribution

A continuous probability distribution that models the waiting time until the next event occurs, when events happen: Independently or at a constant average rate

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Weibull Distribution

Is a continuous probability distribution commonly used to model: Lifetimes of products, Failure times, Reliability of systems

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Lognormal Distribution

Is a continuous probability distribution where: ln(X) is normally distributed

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Uniform Distribution

Is a continuous probability distribution where all values in a given interval are equally likely. Uniform Because the probability is evenly (uniformly) distributed across the interval.

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Normal Distribution


μ (mean), σ (standard deviation)

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Beta Distribution

α, β

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Gamma Distribution

α, β or k, θ

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Exponential Distribution

λ

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Chi-square Distribution

χ²

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Weibull Distribution

λ (scale), k (shape)

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