"The Iowa State basketball team needs to win 3 straight games to win the Big 12 tournament. The points that lowa State will score follows a Triangular distribution with a minimum = 55, most likely = 64, and maximum = 73. The points that Iowa State's first opponent will score follows a Triangular distribution with a minimum = 57, most likely = 68, and maximum = 72. The points that Iowa State's second opponent will score follows a Triangular distribution with a minimum = 47, most likely = 48, and maximum = 64. The points that lowa State's third opponent will score follows a Triangular distribution with a minimum = 63, most likely = 76, and maximum = 91. Assume that the Triangular distribution for lowa State remains the same for all 3 games. Simulate the number of points that lowa State will score in each game and the number of points that each of its opponents will score using the above distributions with 100,000 trials. Define three output cells as the difference in points between lowa State and each opponent. Use ""countif"" to calculate the probability that Iowa State beats each opponent (i.e., the probability that ISU points - opponent points >0). What is the probability that Iowa State wins all three games? Express your answer as a decimal between 0 and 1."