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Started By
Message
Let's Find Out How Smart You Baws Are
Posted on 3/22/24 at 7:25 am
Posted on 3/22/24 at 7:25 am
Only baws who scored 30+ on the ACT need apply (1350+ SAT).
Let's say we're playing the shell game and I have 3 shells on the table. I inform you that one of the shells has $350 dollars under it, while the other two have a worthless marble under them. (Keep in mind, I know what is under each shell).
I ask you to make your selection, but do not allow you to turn it over. You just place your hand on it.
Next, I overturn one of the two remaining shells that I know has a marble under it. This means either the shell you have your hand on or the shell I did not turn over has the tree fiddy under it.
I then ask you if you want to keep your selection or change your pick to the other remaining shell.
Question: Is there any probability advantage to switching or is it 50/50 between your shell and the other remaining one? Explain your answer.
Let's say we're playing the shell game and I have 3 shells on the table. I inform you that one of the shells has $350 dollars under it, while the other two have a worthless marble under them. (Keep in mind, I know what is under each shell).
I ask you to make your selection, but do not allow you to turn it over. You just place your hand on it.
Next, I overturn one of the two remaining shells that I know has a marble under it. This means either the shell you have your hand on or the shell I did not turn over has the tree fiddy under it.
I then ask you if you want to keep your selection or change your pick to the other remaining shell.
Question: Is there any probability advantage to switching or is it 50/50 between your shell and the other remaining one? Explain your answer.
Posted on 3/22/24 at 7:27 am to AUstar
You got jackedin NOLA, didnt you. Beta
Posted on 3/22/24 at 7:27 am to AUstar
It’s too early for this shite
Posted on 3/22/24 at 7:28 am to AUstar
Isn't this just the Monty Hall problem?
Posted on 3/22/24 at 7:29 am to AUstar
quote:
I then ask you if you want to keep your selection or change your pick to the other remaining shell.
Always change. Statistically, it increases your chances of winning (Monte Hall Scenario)
Posted on 3/22/24 at 7:29 am to AUstar
I, too have seen the movie "21."
Posted on 3/22/24 at 7:30 am to AUstar
You wasted a lot of time typing out a pretty commonly known statistics scenario
Posted on 3/22/24 at 7:32 am to AUstar
You change your pick. There used to be a game show like this. And I used to teach it to my algebra 1 students when we got to probability.
Posted on 3/22/24 at 7:32 am to AUstar
Switching improves your odds from 50% to 66.67%
This is a well known one.
This is a well known one.
Posted on 3/22/24 at 7:33 am to AUstar
I’ll switch and take the extra 33.3%.
Congrats on finally watching “21” and learning the Monty Hall problem.
Congrats on finally watching “21” and learning the Monty Hall problem.
Posted on 3/22/24 at 7:37 am to AUstar
quote:
Question: Is there any probability advantage to switching or is it 50/50 between your shell and the other remaining one? Explain your answer.
No advantage to switching. You didn’t gain any additional information that makes one of the two remaining shells more likely to be correct.
Edit: Or maybe I’m wrong and it’s too early for this
This post was edited on 3/22/24 at 7:39 am
Posted on 3/22/24 at 7:40 am to AUstar
Ah, the age old question that makes it to the OT a dozen times per year, except that it's shells this time.
The mathematical answer is to switch
The mathematical answer is to switch
Posted on 3/22/24 at 7:42 am to AUstar
quote:
Only baws who scored 30+ on the ACT need apply (1350+ SAT).
I scored no where near a 30 and still knew the answer to this lol
Posted on 3/22/24 at 7:44 am to AUstar
You just watch the movie 21 or something?
Posted on 3/22/24 at 7:44 am to AUstar
Doesn't it increase the odds from 33.3 to 50?
Posted on 3/22/24 at 7:45 am to AUstar
If you, as the shell dealer, know where the treefiddy is, you would not offer me the option to switch if I had chosen the empty shell.
Posted on 3/22/24 at 7:48 am to AUstar
This is the Monty Hall problem.
You always switch your choice. Your odds improve to 2/3 instead of 1/3.
You always switch your choice. Your odds improve to 2/3 instead of 1/3.
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