There are only two dice. It doesn't make a difference which die is the 2 because the answer is always 1/6 for any die in a two dice problem when you only consider one die.
Your 1/11 is a Rube Goldberg answer.
Let me go over it again, to emphasize what regnis told you:
Once a 2 has been identified on either die you only have to consider six faces on one die. And if a 2 is on both dice it is still the same: you only have to consider the six sides on one die.
No one said anything about counting up the faces on two dice and adding together the possible combinations -- this is needless. Not only is it needless but it's an exercise that is not required to answer the original question.
OneHit, you've definitely grown on me. I think pretty much anything I had to say on this is in better hands. Thanks, and good luck.
I'll limit my future comments to (1) the personal value this topic has had for me and (2) the irony that some math folks are blind to their competency limitations with language, but that they get all snarky pointing out the math limitations of others. Math has its own language, but language has its own math, in a sense. Language is not the first language of many of these folks.
Last edited by redietz; 05-19-2015 at 02:01 PM.
I don't understand why is this so hard to comprehend.
You have a bag with 36 balls - 25 red and 11 blue. One of the blue balls has a smiley face on it.
You draw a random ball out of the bag. If its red you disregard it and put it back in the bag, cause it is the blue ones you're after.
And every time you draw a blue one, the chances you have drawn the one with the smiley is 1/11.
Or,
You find a magical pair of dice which rolls perfect distribution of all 36 possible throws one after the other.
You roll them 36 times and you get 11 2-x and exactly one 2-2.
Do it on your own. Roll dice many times. Count. Report the results here. And be shocked.
In order for you to "identify" a die you need to include the chances it (the die) has to become a 2. You throw two dice. Either die has equal chance to become a 2. And it will fulfill it's chances - half the time one will become 2 with 1/6 frequency and half the time the other. During each half the other die will be a non deuce 5/6 of the time.
kewl you just don't understand? This is not about a bag with 36 balls or any combination of 11 dice with a 2.
This is about TWO DICE and we know there is a 2 on at least one of them.
And the question is what would it take for us to have 2-2 showing on both dice? Really -- in plain, simple English that's the question.
And if we have 2 on one die, the other die in the problem has a 1/6 chance of also being a two.
That's all this question asked. You guys got all wrapped up in your math and statistics and probabilities and forgot to look at the simple question that has a simple answer.
And as proof I asked the WOV forum to show videos of your thought process with two dice. And there it was for everyone to see how you compounded the question and came up with the wrong answer.
Yes, tell the Wizard he's wrong too.
There are currently 1 users browsing this thread. (0 members and 1 guests)