Medal! quick help!
@Directrix if you open the link could you help me with the last 2 questions?
Did OS just crash for you? It crashed here.
yep
idk y it keeps doing tht
its gets annoying after awhile
yep answer was B
no, i entered b
This is a big problem. Somebody was doing this the other day. Maybe it is in the archives.
yep, i did everything lol, its just the last two questions, they seem pretty simple, but need help wording and putting it together.
I can enter stuff in this chart so I'm wondering why you cannot.
the stuff in the chart doesnt need to be worked on, i just bolded the answers, cause my stupid word thing wouldnt let me cirlcle the answer
ur charts are blank? thts wierd
No numbers but I see the sums and that is what counts.
this is the question i need help on: 6. Research the Monty Hall Problem. Write a paragraph explaining why the simulation produces this result.
I think I would google that up and write a summary.
could you help me find a website that I could use?
http://montyhallproblem.com/ http://mathworld.wolfram.com/MontyHallProblem.html http://www.khanacademy.org/math/trigonometry/prob_comb/dependent_events_precalc/v/monty-hall-problem
thanks!!!
You can read those and get an idea of the scope of the problem.
On the last question, you will need to give a summary of the problem and include the best action for a contestant to take. Write the paragraph as if writing to somebody who has never heard of the Monty Hall problem.
so would this answer work, but in my own words for last question? The problem can be generalized to four doors as follows. Let one door conceal the car, with goats behind the other three. Pick a door d_1. Then the host will open one of the nonwinners and give you the option of switching. Call your new choice (which could be the same as d_1 if you don't switch) d_2. The host will then open a second nonwinner, and you must decide for choice d_3 if you want to stick to d_2 or switch to the remaining door. The probabilities of winning are shown below for the four possible strategies.
No. That is for the extension of the problem to four doors. You want to stick with the 3 in the original problem.
so this answer seem better than The correct answer is that you do want to switch. If you do not switch, you have the expected 1/3 chance of winning the car, since no matter whether you initially picked the correct door, Monty will show you a door with a goat. But after Monty has eliminated one of the doors for you, you obviously do not improve your chances of winning to better than 1/3 by sticking with your original choice. If you now switch doors, however, there is a 2/3 chance you will win the car (counterintuitive though it seems).
^^^ Yes, but you must paraphrase. I thought you had to give an entire history of the Monty Hall problem. I read it that wrong. It is just that probability part, I think. So, that is good.
yep:)
yep, i said this for number 5 4. No, why? Because, the stimulation results show that the probability of winning a car is greater than that of winning a goat.
i mean number 4 lol
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