I WILL MARK AS Brainliest! An ordinary six-sided die has faces labelled 1 through 6. This, given a pair of dice, the probability of rolling a sum

of 12 is 1/36; a sum of 8 is 5/36; a sum of 4 is 3/36; and so on. Is it possible to relabel the faces of two six-sided dice with alternative positive integers so as to produce two dice with the same sum probabilities as ordinary dice?

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• Make a list of all the possible sums that a pair of ordinary dice can give you.

• Find the probabilities that you get any one of this sums.

– That list is the list you are trying to replicate with a different set of numbers on each die.

– (the sums with the same probabilities for them)