SLIDE 1
Instructions: In each group, please come up with a scenario/experiment for each of the three main kinds of probability problems we have talked about: With replacement, Without replacement (and order matters), Without replacement (and order doesn’t matter). Write your experiments/scenarios below (so that we can share them with the other groups!) and for each one, please write a sentence or two about how you know that scenario is the particular kind you said. For example, if your experiment was “Rolling 4 dice”, you might say “This is a “with replacement” problem because the numbers on the dice can repeat. If you get a 5 on the first roll, it is still possible to get a 5 on the second roll. Clarification: For each scenario, please include a probability problem, not just the “set-up”. For example, instead of just writing “Rolling dice” or “Rolling 4 dice”, I’m looking for the full problem, so “Roll 4 dice and what is the probability that you get all heads” or something like that. So like,
- ne “part” from a usual homework problem!
New instruction! After you’ve come up with all of your problems, please pick one and try to solve it! (You don’t have to write the solution on the google doc, just practice solving it in your group.) After that, if you still have time left, you can try solving another one! Group 1: Replacement (order matters): Tiger Woods is playing a round of golf. He can score under par (0.45), at par (0.40), or over par (0.15). What is the probability that he scores at par for the first three holes? No replacement (order matters): Organizing library books in alphabetical order. A library has 6
- books. Half the books fall off the shelf. What is the probability the 3 books that fell have titles