RMI 2101 Lecture Notes - Lecture 4: Random Variable
12 Mar 2018
School
Department
Course
Professor
Document Summary
The temple football team is playing smu on saturday october 1, 2016. Suppose that temple has a 64. 5% chance of winning the game. College football games cannot end in a tie. The random variable associated with the game is the outcome of the game, whether or not temple will win. The mutually exclusive event in this case is a win or a loss. Construct a well-labeled probability distribution table based on the outcomes of. What is the probability that temple wins all remaining games in the regular (0. 645)*(0. 24)*(0. 32)*(0. 58)*(0. 455)*(0. 69) = 0. 0090 = 0. 90% Be sure to show your work. (hint: they could lose against smu and win the others or they could lose against memphis and win the others ) Only one game loses: 0. 72+4. 14+2. 78+0. 95+1. 57 = 10. 16% On thursday, abc grocery is expecting to receive one package [package a] containing worth of food.
