After all students have left the classroom, a statisticsprofessor notices that four copies of the text were leftunder desks. At the beginning of the next lecture, theprofessor distributes the four books in a completely randomfashion to each of the four students (1, 2, 3, and 4)who claim to have left books. One possible outcome isthat 1 receives 2’s book, 2 receives 4’s book, 3 receiveshis or her own book, and 4 receives 1’s book. This outcomecan be abbreviated as (2, 4, 3, 1).a. List the other 23 possible outcomes.b. Let X denote the number of students who receivetheir own book. Determine the pmf of X.
After all students have left the classroom, a statisticsprofessor notices that four copies of the text were leftunder desks. At the beginning of the next lecture, theprofessor distributes the four books in a completely randomfashion to each of the four students (1, 2, 3, and 4)who claim to have left books. One possible outcome isthat 1 receives 2’s book, 2 receives 4’s book, 3 receiveshis or her own book, and 4 receives 1’s book. This outcomecan be abbreviated as (2, 4, 3, 1).a. List the other 23 possible outcomes.b. Let X denote the number of students who receivetheir own book. Determine the pmf of X.
After all students have left the classroom, a statistics professor notices that four copies of the text were left under desks. At the beginning of the next lecture, the professor distributes the four books in a completely random fashion to each of the four students (1, 2, 3, and 4) who claim to have left books. One possible outcome is that 1 receives 2’s book, 2 receives 4’s book, 3 receives his or her own book, and 4 receives 1’s book. This outcome can be abbreviated as (2, 4, 3, 1). a. List the other 23 possible outcomes. b. Let X denote the number of students who receive their own book. Determine the pmf of X.
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