Asked by Nicole
A retail shop accepts only cash or checks. Suppose that 54% of its customers carry cash, 51% carry checks, and 71% carry cash or checks (or both). What is the probability that a randomly chosen customer at the shop is carrying both cash and checks?
Answers
Answered by
bobpursley
Pr(Cash or check)=Pr(cash)+Pr(check)-Pr(cash AND check)
pr(Cash AND check)=(.51+.54-.71)
http://www.pindling.org/Math/Statistics/Textbook/Chapter4_Probability/compound_events.htm cash, check are not mutually exclusive
pr(Cash AND check)=(.51+.54-.71)
http://www.pindling.org/Math/Statistics/Textbook/Chapter4_Probability/compound_events.htm cash, check are not mutually exclusive
Answered by
tammy
A retail shop accepts only cash or checks. Suppose that
46
% of its customers carry cash,
37
% carry checks, and
74
% carry cash or checks (or both). What is the probability that a randomly chosen customer at the shop is carrying both cash and checks?
46
% of its customers carry cash,
37
% carry checks, and
74
% carry cash or checks (or both). What is the probability that a randomly chosen customer at the shop is carrying both cash and checks?
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