Some of the important probability terms are discussed here:Probability has a wide variety of applications in real life.
Like other theories, the theory of probability is a representation of its concepts in formal terms—that is, in terms that can be considered separately from their meaning.
The opposite or complement of an event A is the event [not A] (that is, the event of A not occurring), often denoted as
A
,
A
c
{\displaystyle A’,A^{c}}
,
A
,
A
,
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A
{\displaystyle {\overline {A}},A^{\complement },\neg A}
, or
A
{\displaystyle {\sim }A}
; its probability is given by P(not A) = 1 − P(A). Each suit consists of 13 cards. ) and Fatigue limit states(FLS), which present the failure due to cyclic loading as in case of fatigue in the joint, Collapse limit state (CLS) which present a complete collapse in abnormal effect and also the serviceability limit state (SLS) which present the failure to do its function under the normal condition.
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These are theoretical probability and experimental probability. The two types of probabilities in probability theory are theoretical probability and experimental probability. , equals a constant times) the right hand side as
A
{\displaystyle A}
varies, for fixed or given
B
{\displaystyle B}
(Lee, 2012; Bertsch McGrayne, 2012). .