Estimating Probabilities Using Simulation Practice Test

A school counselor wants to estimate the probability that, in a randomly selected group of 5 students from a large school, at least 2 have birthdays in the same month. To simulate, the counselor uses a random number generator that produces integers 1–12 (each equally likely) to represent birth months, generates 5 numbers for one trial, records whether at least one month appears at least twice, and repeats this process 1000 trials. The simulation produced 327 successes. Which interpretation of the simulation results is correct?

A basketball player makes a free throw with probability $0.72$. A coach simulates a 10-shot practice by generating a random integer 1–100 for each shot and counting a make when the number is 1–72. One trial is 10 simulated shots; the coach repeats 500 trials to estimate the probability the player makes at least 8 of 10. The simulation shows 141 trials with at least 8 makes. Which interpretation of the simulation results is correct?