Math

QuestionFind the probability that a voter is a woman given that they support the president: P(WS)P(W | S).

Studdy Solution

STEP 1

Assumptions1. $$ is the event that a randomly chosen voter supports the president. . $W$ is the event that a randomly chosen voter is a woman.
3. We are asked to find the probability that a randomly chosen voter is a woman, given that the voter supports the president.

STEP 2

The probability that a randomly chosen voter is a woman, given that the voter supports the president is represented in probability theory as a conditional probability. The notation for this is (AB)(A | B), which reads as "the probability of event A given event B".

STEP 3

In this case, we want to find the probability that a randomly chosen voter is a woman (WW) given that the voter supports the president (). So, we replace $A$ with $W$ and $B$ with in the notation.

STEP 4

The correct notation for the probability that a randomly chosen voter is a woman, given that the voter supports the president is(W)(W |)This is the solution.

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