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  1. 1Normal Distribution ruleZ=(X-μ)/σ
  2. 2Mean of a Binomial distribution:-μ=n .π
  3. 3Poisson distribution ruleP(x)= (μ^x . e^(-μ))/x!
  4. 4Variance of a Binomial distributionσ^2=n .π .(1- π)
  5. 5Binomial probability formulaP(x)= nCx . π^X . (1- π)^(n-x)
  6. 6Mean of a probability distributionμ=E(x)= ∑▒x .P(x)
  7. 7Variance of a probability distributionσ^2=E(x^2 )- 〖[E(x)]〗^2
  8. 8Bayes' TheoremP(Ai∕B)=(P(Ai) P(B⁄Ai)) /(∑▒〖P(Ai) P(B⁄Ai)〗)
  9. 9General Rule of Multiplication:-P(A∕B)= (P(A and B))
    /(P(B))
  10. 10Special Rule of Multiplication:-P(A and B)= P(A)*P(B)
  11. 11General Rule of AdditionP(A or B)=P(A)+ P(B)- P(A and B)
  12. 12ProbabilityP=(The number of Possible casses)
    /(Total number of casses)
  13. 13probability Def?measure of the likelihood that an event in the future will happen. It it can only assume a value between 0 and 1.
  14. 143 ways of assigning probability?classical,
    empirical, and
    subjective.
  15. 15experimentobservation of some activity or the act of taking some measurement.
  16. 16outcomeparticular result of an experiment.
  17. 17eventcollection of one or more outcomes of an experiment
  18. 18Mutually exclusive eventsoccurrence of any one event means that none of the others can occur at the same time.
  19. 19independent eventoccurrence of one event does not affect the occurrence of another.
  20. 20Collectively Exhaustive Eventsat least one of the events must occur when an experiment is conducted.
  21. 21Empirical Probabilityprob. of event happening is fraction of time similar events happened
  22. 22Subjective Probabilityliklehood of an event happening assigned by individual on whatever info
  23. 23SummarySummary
  24. 24complement ruleP(A) + P(~A) = 1
    or P(A) = 1 - P(~A).
  25. 25JOINT PROBABILITYprobability that measures the likelihood two or more events will happen concurrently.
  26. 26probability distirbutionall the outcomes of experiment and probs. associated with each outcome
  27. 27discrete random variablecounting something
  28. 28continuous random variablemeasurment
  29. 29Hypergeometric Distribution features2 possible outcomes
    prob. of success isnt the same in each trial
    result from counting success in fixed no# of trials
  30. 30Poisson prob. def.describes the number of times some event occurs during a specified interval. The interval may be time, distance, area, or volume.
  31. 31Index numbersmeasures relative change in quantity value price of an item from a period of time to another
  32. 32ways to determine the index?weighted index
    unweighted index
    fisher's price index
    value index
    special purpose index
  33. 33Statistics?collecting, organizing, presenting, analyzing, and interpreting numerical data to assist in making more effective decisions.
  34. 34types of statistics?Descriptive
    inferential
  35. 35—

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Statistics 107
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