The Multiplication Rule states that for any two events, $$P ( \mathrm { E } \cap \mathrm { F } ) = P ( E \mid F ) \cdot P ( F )$$

Name: The Multiplication Rule states that for any two events, \[P ( \mathrm { E } \cap \mathrm { F } ) = P ( E \mid F ) \cdot P ( F )\]
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Question

Quizplus · Accepted Answer

This is the correct statement of the Multiplication Rule. It states that the probability of both events E and F occurring together is equal to the conditional probability of E given F, multiplied by the probability of F.

The Multiplication Rule States That for Any Two Events P(E∩F)=P(E∣F)⋅P(F)P ( \mathrm { E } \cap \mathrm { F } ) = P ( E \mid F ) \cdot P ( F )P(E∩F)=P(E∣F)⋅P(F)

The Multiplication Rule States That for Any Two Events $P ( \mathrm { E } \cap \mathrm { F } ) = P ( E \mid F ) \cdot P ( F )$