AP Statistics Chapter 5 Vocab
Terms in this set (17)
A number between 0 and 1 that describes the proportion of times any outcome of a chance process would occur in a very long series of repetitions.
Law of Large Numbers
If we observe more and more repetitions of any chance process, the proportion of times a specific outcome will occur approaches a single value (in the long run). In the short run, it is unpredictable.
An imitation of chance behavior based on a chance model that accurately reflects the situation.
Sample Space (S)
The set of all possible outcomes of a chance process.
A description of some chance process that consists of two parts: a sample space S and a probability for each outcome.
Any collection of outcomes from some chance process. A subset of the sample space. Usually designated by capital letters.
The scenario where an event does NOT occur. The _______ of event A, is calculated 1 - P(A)
Mutually Exclusive (Disjoint)
Two outcomes that have no outcomes in common so can never occur together. These events can never be independent, because if one can't happen with the other. If one happens, the other can never happen.
A way to illustrate the sample space of a chance process including two events, consisting of two circles representing the events.
All the outcomes in common between two events compared. P(A and B)
All the outcomes in the two events included. P(A or B)
General Addition Rule
P(A or B) = P(A) + P(B) - P(A and B)
Fixes the double counting problem because of the overlapping outcomes.
The probability an event will occur given another event has already occurred. Denoted by P(B|A).
P(B|A) = P(A∩B)/P(B)
P(A|B) = P(B∩A)/P(A)
Two events in which the occurrence of one event does not change the probability that the other with happen. P(A|B) = P(A), and P(B|A) = P(B)
General Multiplication Rule
Finds the probability both A and B occur using the formula:
P(A and B) = P(A∩B) = P(A) * P(B|A)
Displays the sample space of a process involving a sequence of events, with each each subsequent event branching out from the first like a tree.
Multiplication Rule for Independent Events
If A and B are independent, probability A and B both occur is:
P(A∩B) = P(A) * P(B)
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