By Matheus Vasconcellos, Miguel Urrea and Esteban Gomez

Introduction  This game is a probability game. This game is worth because if you win you will receive 4x the price you bet. The chances of winning can be high because you can bet 4 numbers. People play this game to have fun and to try to earn money. This game is a fair game because when people bet 4 colors the chances of winning are 50% and if you win you will receive twice the price you bet. This unique game is a marvelous casino game.

Materials  Screws  Wood  Colors  Straw

Rules  You can only Spin once.  All the times you spin, you need to spin with the same force.  Pay the cost of the game.  The only person that can spin are the owners.

Procedure  Pay 6 dollar to play.  Choose the color or colors you want to bet (maximum 4 colors.)  The owners will spin once.  If someone wins the owner of the game will give that person the money according to how many numbers that person bet.

Price  If you choose 1 colors you will win 6 times the price you bet.  If you choose 2 colors you will win 4 times the price you bet.  If you choose 3 colors you will win 3 times the price you bet.  If you choose 4 colors you will win 2 times the price you bet.

Probability  Theorical probability.  The theoretical the probability is 12.5% is you choose only one color.  If you choose 4 colors the theorical probability will be 50%.  If you choose 2 colors the theorical probability will be 24.5%  If you choose 3 colors the theorical probability will be 36.5¨%  Experimental probabilities: Yellow-6, Pink-6, Red-3, Purple-6, Blue-6, Green-6, Orange-5, White-2

Report  To play this game you will have to pay $6. To win x5 of what you paid would be 12.5 or 1 out of 8. To win x4 of what you paid would be 25% or 1 out of 4. To win x3 of what you paid would be 37.5% or 3 out of 8. To win x2 of what you paid would be 50% or 4 out of 8.

Why  Our game should be chosen and you should play it because first, it is really cool and really fun. Second, it is a fair game, starting with the comparison of what the school would make ($) and whay you would gain if you win the game.