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Module 3 Flashcards

jbbacik QU1 Professional Designation English 19 cards

Cards in this deck (19)

  1. 1random experimentis a process or a course of action that results in one of a number of possible outcomes. The outcome that occurs cannot be predicted with certainty
  2. 2Probabilityis the likelihood that an outcome will occur as a result of a random experiment
  3. 3An outcomeAn outcome is defined as the result of a single trial in a random experiment; the text refers to this as a simple event.
  4. 4An eventis defined as the set of one or more outcomes (simple events) of a random experiment.
  5. 5complementof an event A is the set of all outcomes not included in the outcomes of event A; in other words, it is everything that is “not A.”
    For example, if you are interested in the probability of selecting a red card from a deck of cards, the complement to this event is the probability of not selecting a red card. The sum of the probabilities associated with an event and its complement is always one
  6. 6Mutually exclusive eventscannot occur together. They are often thought of in association with a single experiment
  7. 7independentEvents are independent if the occurrence of one has no bearing on the probability of the other one occurring
  8. 8joint probabilityis the probability of the intersection
  9. 9marginal probabilitycomputed by adding across rows or down columns (totals are in the margins of the table)
  10. 10conditional probabilitythe probability of one event given another
  11. 11unionthe union of A and B is the event that occurs when either A or B both occur
  12. 12complementis an event that occurs when event A does not occur
  13. 13multiplication ruleis a rule to calculate the joint probability of two events
    P(A and B)=P(B)P(A|B)
    independent events:
    P(A and B)=P(A)P(B)
  14. 14addition ruleto calculate the probability of the union of two events
    P(A and B) = P(A)+P(B) - P(A and B)
    addition rule for mutually exclusive events:
    P(A or B) = P(A)+P(B)
  15. 15random variableis a variable whose numerical value is determined by the outcome of an experiment. For example, the dollar value in an expense report is a random variable since its numerical value changes for each report selected.
  16. 16A continuous random variableis a variable that is not countable and can assume an infinite number of possible values — for example, time
  17. 17discrete random variableis a variable that is countable and can assume a limited number of values within a given range of values
  18. 18probability distributionlists all possible outcomes from an experiment and the probabilities associated with each outcome. For example, if you toss a coin twice, the probabilities associated with the four possible outcomes are as follows:
    P(H, H) = 0.5 × 0.5 = 0.25
    P(T, H) = 0.5 × 0.5 = 0.25
    P(H, T) = 0.5 × 0.5 = 0.25
    P(T, T) = 0.5 × 0.5 = 0.25
  19. 19binomial distributionis a discrete probability distribution with only two possible outcomes. These outcomes are often referred to as “success” and “failure.”

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Professional Designation QU1 (Module 3: Fundamentals of probability) Flashcards on Module 3 Flashcards, created by jbbacik on 12/02/2015.
Created by
jbbacik · Feb 2015
Updated
Feb 19, 2016
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