Find P(B|C).




Out of 106 total sophomores, there were forty-eight boys who received either an A, B, or C on their first math test. Out of the twenty-eight total A’s, sixteen girls received A’s. Out of the total fifty-four B’s, thirty girls received B’s. Twelve boys received a C out of the twenty-four total C’s on the test. Which two-way table represents this information?



What is the probability that a randomly selected person who tested positive for the flu is vaccinated?




Which statements are true? Check all that apply.
Is Miguel’s claim correct?
Which statement is true?




Consider the following events:A: The employee is male.B: The employee is female.C: The employee takes public transportation.D: The employee takes his/her own transportation.E: The employee takes some other method of transportation. Which two events are independent?
Explain why P(A|D) and P(D|A) from the table below are not equal.

The two conditional probabilities are not equal because they have different given events, which means they use different totals (denominators). P(A|D) is the probability of A given D, so it is calculated using the total for event D as the denominator: 2/10. P(D|A) is the probability of D given A, so it is calculated using the total for event A as the denominator: 2/8. Since 2/10 does not equal 2/8, the probabilities are not equal.
Which of the following did you include in your response? Check all that apply.
The two-way table shows the results of a recent study on the effectiveness of the flu vaccine. Let N be the event that a person tested negative for the flu, and let V be the event that the person was vaccinated.

Use the information in the two-way table to complete the statement.
Use the information in the two-way table to complete the statement.
✔ positive Rh factor given type A bloodpositive Rh factor given type AB bloodnegative Rh factor given type A bloodnegative Rh factor given type AB blood
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