John and Jess play a game where they each roll a die, but John's die is twelve-sided and Jess's

Step 1: Determine the total number of outcomes when John rolls a twelve-sided die and Jess rolls

Question

John and Jess play a game where they each roll a die, but John's die is twelve-sided and Jess's is ten-sided. What is the probability that the value of John's die is higher than Jess's? (To assist, the grid suggesting the one hundred twenty outcomes is shown below.) Enter the exact answer as a fraction, not a decimal approximation. You do not have to reduce to simplest terms.

          John and Jess play a game where they each roll a die, but John's die is twelve-sided and Jess's is ten-sided. What is the probability that the value of John's die is higher than Jess's? (To assist, the grid suggesting the one hundred twenty outcomes is shown below.)
Enter the exact answer as a fraction, not a decimal approximation. You do not have to reduce to simplest terms.

$John and Jess play a game where they each roll a die, but John's die is twelve-sided and Jess's is ten-sided. What is the probability that the value of John's die is higher than Jess's? (To assist, the grid suggesting the one hundred twenty outcomes is shown below.) Enter the exact answer as a fraction, not a decimal approximation. You do not have to reduce to simplest terms.$

Added by Colleen V.

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