An ice cream shop prices their ice cream with random events. Each customer rolls two fair die. The higher value is multiplied by 10 and the lower value by 1 resulting in the price. For example, if you roll a 1 and a 6, the price is $.61.

If I were to simulate this rolling die repeatedly (1000 times or more), I can identify how many times the ice cream was $.50 or less. The proportion of times that the ice cream is $.50 or less approximates the probability of rolling two die and getting a price of $.50 or less