Two individuals are presented with a spinner numbered 1-6 and a die. One individual rolls a die and spins the spinner. If the value from the die and the spinner adds up to a number of 8 or greater, that individual gets $10. Once an individual obtains $40, he or she can use a water balloon to throw to the other individual. If the individual is hit twice with a water balloon, he or she is eliminated and the other person is the winner. (2) Determine the Theoretical Probability of winning such a game. Should demonstrate the use of the following: Independent Events Conditional Probability on dependent events Demonstrate the use of P( n, r) and C( n, r) Probability as a quotient = Number of Required Outcomes/ Total Number of Outcomes . Probability as a sum or product of event probabilities