Part A: Suppose you draw two cards from a standard deck of 52 playing cards. What is the probability that they are both sixes? Keep at least 3 significant digits in your answer. (For example, 0.00012345 could be entered as 0.000123.)

Part B: Let F 6 denote the event that the first card is a 6, and let S 6 denote the event that the second card is a 6.

Comparing which of the following pairs of probabilities would not work as a check of whether the events "first card drawn is a 6" and "second card drawn is a 6" are independent?

Group of answer choices

P(S6F6)=P(S6)P(F6)

P(S6F6)=P(F6S6)

P(S6F6)=P(S6)

Part A: Suppose you draw two cards from a standard deck of 52 playing cards. What is the probability that they are both sixes? Keep at least 3 significant digits in your answer. (For example, 0.00012345 could be entered as 0.000123.) Part B: Let F6 denote the event that the first card is a 6, and let S6 denote the event that the second card is a 6. Comparing which of the following pairs of probabilities would not work as a check of whether the events "first card drawn is a 6" and "second card drawn is a 6" are independent? OP(S6 n F6) = P(S6)P(F6) P(S6 | F6) = P(F6S6) P(S6 | F6) = P(S6) P(F6 S6) = P(F6)