\begin{tabular}{l|l} Use your understanding of proll \\ 1. Andy, Luna, Tia, and Kian all volunteered to & \( \begin{array}{l}\text { 2. } \\ \text { participate in the pep rally. } \\ \text { a. Make a list or tree diagram to show the } \\ \text { sample space if two students will be picked } \\ \text { to participate. }\end{array} \) \\ \hline\end{tabular}

Question 8 ( 1 point) Suppose \( 90 \% \) of all Americans have attended a religious ceremony at least one time in the past year. What is the probability that 4 randomly selected Americans will all have attended at least one religious ceremony in the past year? 65.61

Question 4 (1 point) Of 162 students honored at an academic awards banquet, 48 won awards for mathematics and 78 won awards for English. 14 of these students won awards for both mathematics and English. One of the 162 students is chosen at random to be interviewed for a newspaper article. What is the probability that the student interviewed won an award for English or mathematics?

Question 10 ( 1 point) There are 6 men and 7 women assigned to a work project. If a subcommittee needs to be formed of 4 people, what is the probability the subcommittee has 2 men and 2 women? Blank 1:

Question 9 ( 1 point) A single 6 -sided die is rolled once and a single card is drawn from a standard deck of 52 cards. What is the probability that the die shows a result greater than 3 and the card is a heart? Blank 1:

Question 6 ( 2 points) In a survey of 200 pet owners, 103 owned dogs, 88 owned cats, 25 owned birds, and 18 owned reptiles. a.) None of the respondents owned both a cat and a bird. What is the probability that they owned a cat or a bird? b.) Of the respondents, 52 owned both a cat and a dog. What is the probability that a respondent owned a cat or a dog?