After a particular surgery, patients are placed in an intensive care unit (ICU) until their condition stabilizes. Then they are transferred to a special care ward (SCW), where they remain until they are released from the hospital. In a particular metropolitan area, a study of hospital records produced the following data: each day \( 4 \% \) of the patients in the ICU died, \( 51 \% \) were transferred to the SCW, and the remainder stayed in the ICU. Furthermore, each day \( 4 \% \) of the patients in the SCW developed complications and were returned to the ICU, \( 1 \% \) died while in the SCW, \( 22 \% \) were released from the hospital, and the remainder stayed in the SCW. A) In the long run, what percentage of the patients in the ICU are released from the hospital? \( 87.59 \% \) (Round to two decimal places as needed.) B) In the long run, what percentage of the patients in the SCW die without ever being released from the hospital? \% (Round to two decimal places as needed.)

Suppose a math class contains 23 students, 13 females (six of whom speak French) and 10 males (two of whom speak French). Compute the probability that a randomly selected student is female, given that the student speaks French.

Integer, decimal, or E notation allowed Question 17 Find the probability that the student was female AND got a "C": *Type your answer as a decimal, round to the nearest 4 decimals. Add your answer Integer, decimal, or Enotation allowed

Question 13 A card is drawn randomly from a standard 52-card deck. Find the probability of the given event. (c) The card drawn is not a face card. The probability is : *Type your answer as a decimal, round to the nearest 4 decimals. Add your answer.

Find the probability that the student was female OR got an "A": *Type your answer as a decimal, round to the nearest 4 decimals. Add your answer Integer, decimal, or Enotation allowed Question 19

A bag contains 3 gold marbles, 7 silver marbles, and 26 black marbles. Someone offers to play this game: You randomly select one marble from the bag. If it is gold, you win \( \$ 4 \). If it is silver, you win \( \$ 2 \). If it is black, you lose \( \$ 1 \). What is your expected value if you play this game? \( \$ \) tType your answer as a decimal, round to the nearest 2 decimals because this is money.