Exhaustive events Events A and B are exhaustive if their union is the entire sample space: A B=S. P(A B)=1 The overlapping rectangles represent A and B. Every point of S lies in at least one event; the middle strip belongs to both. Exhaustive events need not be mutually exclusive.

Events \(A\) and \(B\) are exhaustive if their union is the entire sample space: \(A\cup B=S\).

The overlapping rectangles represent \(A\) and \(B\). Every point of \(S\) lies in at least one event; the middle strip belongs to both. Exhaustive events need not be mutually exclusive.

Probability

International Baccalaureate Mathematics: Analysis and Approaches Higher Level

Exhaustive Events

Exhaustive Events

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