When rolling two dice, what is the probability that you roll a total number that is at least 3?

When rolling two dice , there are a total of 3 6 possible outcomes . To find the probability of rolling a total number that is at least 3 , we can count the number of outcomes that meet this criteria and divide by the total number of outcomes . \n There are 1 2 outcomes that meet this criteria : ( 1 , 1 ), ( 1 , 2 ), ( 1 , 3 ), ( 1 , 4 ), ( 1 , 5 ), ( 1 , 6 ), ( 2 , 1 ), ( 2 , 2 ), ( 2 , 3 ), ( 2 , 4 ), ( 2 , 5 ), ( 2 , 6 ), ( 3 , 1 ), ( 3 , 2 ), ( 3 , 3 ), ( 3 , 4 ), ( 3 , 5 ), ( 3 , 6 ), ( 4 , 1 ), ( 4 , 2 ), ( 4 , 3 ), ( 4 , 4 ), ( 4 , 5 ), ( 4 , 6 ), ( 5 , 1 ), ( 5 , 2 ), ( 5 , 3 ), ( 5 , 4 ), ( 5 , 5 ), ( 5 , 6 ), ( 6 , 1 ), ( 6 , 2 ), ( 6 , 3 ), ( 6 , 4 ), ( 6 , 5 ), ( 6 , 6 ). \n There fore , the probability of rolling a total number that is at least 3 is 1 2 / 3 6 , which simpl ifies to 1 / 3 or approximately 0 . 3 3 3 . </s>