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How to fill out the Rock Paper Scissors Probability online
This guide provides you with comprehensive instructions on filling out the Rock Paper Scissors Probability form online. By following these steps, you will be able to accurately document each player's moves and analyze the outcomes of the game effectively.
Follow the steps to complete the Rock Paper Scissors Probability form successfully.
- Press the ‘Get Form’ button to access the Rock Paper Scissors Probability document and open it in your preferred editor.
- Begin by entering the names of the players in the specified fields. Write Player 1's name in the provided space and then write Player 2's name in the next space.
- In the rounds listed from 1 to 18, record each player's throws. For example, if Player 1 throws Rock and Player 2 throws Paper in Round 1, write 'Rock' and 'Paper' in their respective spots, and indicate the winner of that round.
- Once all rounds have been documented, move on to the sample space section. Complete the entries by detailing two additional groupings that outline the different outcomes of each throw for both players.
- Proceed to the tree diagram section. You will need to illustrate two more trees showing all possible outcomes based on the players' choices.
- After completing the visual representations, calculate the total number of outcomes for the game. Write this number in the designated area.
- Calculate the theoretical probabilities of both players winning. Present these values in fraction, decimal, and percent formats as required.
- Next, compute the experimental probabilities for each player. Provide the same fraction, decimal, and percent formats.
- Finally, write a brief comparison of the theoretical and experimental probabilities for one chosen player’s throws, along with a few sentences discussing your findings regarding why any discrepancies may exist.
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The ancient Chinese game of rock-paper-scissors is governed by three simple rules: rock beats scissors, scissors beats paper, paper beats rock. On the face of it, the chances of winning are just one in three, but that presumes people pick rock, paper or scissors at random.
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