Question

is playing a game where a ball is hidden under one of 5 cups. mike guesses which cup contains t. mike wants to simulate the game to determine if his results are the same as what would be e numbers into the blanks to describe a model that would correctly simulate guessing which cu ose ____ ball from a bag with __ red ball(s) and __ white ball(s). record the color, repl ____ times.

Explanation:

Step1: Match success probability

The probability of guessing the correct cup is $\frac{1}{5}$, so we need 1 red ball (representing a correct guess) to stand for the 1 winning cup.

Step2: Set total balls to 5

Total cups = 5, so total balls = 5. White balls = $5 - 1 = 4$, representing the 4 wrong cups.

Step3: Define trial count

To simulate guessing, we draw 1 ball per trial, and can repeat this multiple times, but the core per-trial draw is 1 ball.

Answer:

1, 1, 4, (any positive number, e.g., 50; but the required fixed values for the ball counts are)
Fill the blanks as: 1 ball from a bag with 1 red ball(s) and 4 white ball(s). Record the color, replace, repeat (any number of trials, e.g., 50) times.

(Note: The key fixed values for the ball setup are 1, 1, 4; the number of trials can be any positive integer to simulate repeated guesses.)