Write down the results of the five rolls and then read them backwards. You win if the "first" result is ever repeated, and you lose if it's not.
I know that these rolls are independent events and order does not matter so this is a combination problem. I know that on a six sided die there.
Seems like you are trying to solve this by intuition alone Let me take a case of just 2 rolls, If you roll one six - sided die twice, what is the probability that you roll at least one six in two rolls? What is the probability of getting the number 3 at least 5 times if I roll a regular dice 10 times? A fair six - sided die is rolled 20 times. Probability - 5 - If two Cubical Dice are rolled - Part 2 of 2
Play: 6 sided dice rolled 5 times
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