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  3. Here are some key points about Venn diagrams, set notation, and probability12:
    • The notation for ‘the number of elements in set (A)' is [& (n (A))&].
    • To calculate the probability of an event, the number of elements in the relevant region and the total number of elements in the universal set, (n (ξ)), must be known.
    • The probability of an event not happening uses the complement of the region on the Venn diagram.
    • P(A) represents the probability that the item is in set A.
    • P(A) represents the probability that the item is not in set A.
    • P(A)  1  P(A).
    • P(A  B) represents the probability that the item is in both set A and set B.
    Learn more:
    The notation for ‘the number of elements in set (A)' is [& (n (A))&]. To calculate the probability of an event the number of elements in the relevant region and the total number of elements in the universal set, (n (ξ)), must be known. The probability of an event not happening uses the complement of the region on the Venn diagram.
    www.bbc.co.uk/bitesize/topics/z3x2h4j/articles/zpm…
    When working out probabilities from a Venn diagram: P(A) represents the probability that the item is in set A P(A) represents the probability that the item is not in set A P(A)  1  P(A) P(A  B) represents the probability that the item is in both set A and set B
    qualifications.pearson.com/content/dam/pdf/GCSE/…
     
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