'Hypergeometric' presentation slideshows

Chapter 2 Discrete Random Variables

Chapter 2 Discrete Random Variables. Random Variables. Informally: A rule for assigning a real number to each outcome of a random experiment A fish is randomly selected from a lake. Let the random variable Z = the length of the fish in inches

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Leonhard Euler (1707 - 1783) (Mathematician, Physicts , Engineer, Astronomer, Philosopher )

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A new look at some general puzzles of Universe

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Discrete Probability Distributions

Discrete Probability Distributions. Discrete vs. Continuous. Discrete A random variable (RV) that can take only certain values along an interval: Cars passing by a point Results of coin toss Students taking a class Continuous

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Some Discrete Probability Distributions

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Example: Random Variables

Example: Random Variables. The number that is rolled on a die The sum of numbers rolled on two dice The total number of failed components in a month. Example (cont): Random Variables. What are all of the possible random variables in the following:

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Random Variables and Probabilities

Random Variables and Probabilities. Dr. Greg Bernstein Grotto Networking. www.grotto-networking.com. Outline. Motivation Free (Open Source) References Sample Space, Probability Measures, Random Variables Discrete Random Variables Continuous Random Variables Random variables in Python.

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Recitation 8

Recitation 8. OC CURVES AOQ. Review of parameters. N:Lot size n1: Sample size on the first sample c1: Acceptance # on the first sample r1: Non-acceptance # on the first sample n2: Sample size on the second sample c2:Acceptance number for both samples

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Hypergeometric Distribution

Hypergeometric Distribution. Dependent Trials. Learning Goals. I can use terminology such as probability distribution, random variable, relative frequency distribution , etc. I can give examples of situations where a hypergeometric distribution exists.

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Hypergeometric Random Variables

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Parameter ?

1 Group Flowchart. Critical Value(s) Table. Jaggia and Kelly (1 st edition). yes. Z using ? pp. 277-288. yes. Z-table. yes. 1. Normal population ?. no. n > 30 ?. Nonparametric. no. ? known ?. mean. no. Normal population ?. no. no. no. n > 30 ?. yes.

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