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expected value

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  1. Engineering Probability Lecture 15: Joint expectations; correlation and covarianceEngineering ProbabilityNotes
  2. Engineering Probability Lecture 14: Two random variables (continuous); independenceEngineering ProbabilityNotes
  3. Engineering Probability Lecture 13: Two random variables (discrete)Engineering ProbabilityNotes
  4. Engineering Probability Lecture 12: Functions of a random variable; inequalitiesEngineering ProbabilityNotes
  5. Engineering Probability Lecture 11: Expected value for continuous random variablesEngineering ProbabilityNotes
  6. Engineering Probability Lecture 10: The Gaussian random variable and Q functionEngineering ProbabilityNotes
  7. Engineering Probability Lecture 9: Probability density functions and continuous random variablesEngineering ProbabilityNotes
  8. Engineering Probability Lecture 8: Cumulative distribution functions (CDFs)Engineering ProbabilityNotes
  9. Engineering Probability Lecture 7: Conditional probability mass functionsEngineering ProbabilityNotes
  10. Engineering Probability Lecture 6: Expected value and momentsEngineering ProbabilityNotes
  11. 4.1 Standard error of a random sumSTAT 2.2x: Probability | UC BerkeleyNotes
  12. 2.3 Sampling without replacement: hypergeometric distributionSTAT 2.2x: Probability | UC BerkeleyNotes
  13. 2.2 Sampling with replacement: binomial distributionSTAT 2.2x: Probability | UC BerkeleyNotes
  14. 3.1 Not the law of averagesSTAT 2.2x: Probability | UC BerkeleyNotes
  15. 3.4 Expected value of a sample averageSTAT 2.2x: Probability | UC BerkeleyNotes
  16. 3.3 Expected value of a sample sumSTAT 2.2x: Probability | UC BerkeleyNotes
  17. 2.4 ExamplesSTAT 2.2x: Probability | UC BerkeleyNotes
  18. 3.2 The law of averagesSTAT 2.2x: Probability | UC BerkeleyNotes
  19. 1.4 Problem solving techniquesSTAT 2.2x: Probability | UC BerkeleyNotes
  20. 1.6 Bayes' RuleSTAT 2.2x: Probability | UC BerkeleyNotes