1. A wheel of fortune has 15 possible results, with numbers from 1 through 15. The...

 

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1. A wheel of fortune has 15 possible results, with numbers from 1 through 15. The wheel is spun 10 times in a row. A player wins if a number higher than 15 is scored once, and a number lower than 3 is scored twice. • Write a code in a language of your choice (R, matlab, python or any other) that repeats this 10,000 times. In other words, you repeat the 10 spins of the wheel 10,000 times. Make a plot of the evolution of the probability that the player wins as a function of the amount of repetitions. In other words, you divide the amount of times the player has won by the amount of repetitions. For example: (a) Repetition 1: The player loses. The total amount of times the player has won is thus 0, and the probability that the player wins is thus 0/1. (b) Repetition 2: The player wins. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/2. (c) Repetition 3: The player loses. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/3. (d) Repetition 4: The player loses. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/4. (e) Repetition 5: The player wins. The total amount of times the player has won is thus 2, and the probability that the player wins is thus 2/5. 1. A wheel of fortune has 15 possible results, with numbers from 1 through 15. The wheel is spun 10 times in a row. A player wins if a number higher than 15 is scored once, and a number lower than 3 is scored twice. • Write a code in a language of your choice (R, matlab, python or any other) that repeats this 10,000 times. In other words, you repeat the 10 spins of the wheel 10,000 times. Make a plot of the evolution of the probability that the player wins as a function of the amount of repetitions. In other words, you divide the amount of times the player has won by the amount of repetitions. For example: (a) Repetition 1: The player loses. The total amount of times the player has won is thus 0, and the probability that the player wins is thus 0/1. (b) Repetition 2: The player wins. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/2. (c) Repetition 3: The player loses. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/3. (d) Repetition 4: The player loses. The total amount of times the player has won is thus 1, and the probability that the player wins is thus 1/4. (e) Repetition 5: The player wins. The total amount of times the player has won is thus 2, and the probability that the player wins is thus 2/5.