Let say A has 3 dice and B has 2 dice each of them them roll their dice and the one that gets the highest score on one dice wins. for example: A gets 1, 2, 3 and B gets 2, 6, 1 In this case, B wins because she/he got 6 which is the highest number. If both A and B get the same highest number then both of them win. What's a formula I can make to calculate A or B's probability?
If A had 2 and B had 1 dice then the formula would be sigma k= 6, n=1 (1- n/6) times 1/6 I don't know how to write the formula for 3 and 2 dice though :(
how many times do they roll dice??
each dice once
it doesn't have to be 2 and 3 dice, it can be 2 and 2 dice I just need the general formula
I think it's a dependent probility ...
I don't think that's it. I'm not looking for common overlap I'm looking for individual probability.
if it is not dependent probability then they both must have equal chances ... since the total probability must be one and there is only two of them!!
wait what? There may be two people but they have different amounts of dice. Person A rolls the dice 2 times while person B trolls the dice 3 times. The one with the highest score wins. Obviously, person B will have a higher probability. I don't know how to find the formula that proves that however.
Oh ... i thought ...they both were going to roll equal number of times!!
with 3 dice 1/6 * 3 to get 6 with 2 dice 1/6 * 2 to get 6
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