rediction: From Probability to inference Parti The following grid consists of five news and sine comes You square marked

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answerhappygod
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rediction: From Probability to inference Parti The following grid consists of five news and sine comes You square marked

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Rediction From Probability To Inference Parti The Following Grid Consists Of Five News And Sine Comes You Square Marked 1
Rediction From Probability To Inference Parti The Following Grid Consists Of Five News And Sine Comes You Square Marked 1 (29.74 KiB) Viewed 46 times
Rediction From Probability To Inference Parti The Following Grid Consists Of Five News And Sine Comes You Square Marked 2
Rediction From Probability To Inference Parti The Following Grid Consists Of Five News And Sine Comes You Square Marked 2 (24.25 KiB) Viewed 46 times
rediction: From Probability to inference Parti The following grid consists of five news and sine comes You square marked START Road. If you will nesen ober left one square. If the rollis odd, move dews one o of four rolls of the die. At the end of the game y bottom row You are to play the game 16 time row position after cach ge But wait! Before you begie playing, you are to prodiet the final some of the 16 ganes by that anticipate as yitat final risalt. Yes, the sun of your w to place a penny on the a will move down ne row and One game consis squares on the bottom placing numbers in the bom guesses in the botwin 16 If you don't have a die une an app, like Dice Rall, to selling a die START SAB गुम SHIT alsam SUSANNE 1. So, how did you do with your prediction? Was you surprised at your at Disc gymmetry and the cell locations that are imposible about my predictions, I was completely wrong I was surprised because the cell locations denoted as impossible position can not of attained w/ my con bonition of ths of odd and even throws so that their sunkes 4. They are 2. The model used in this game is called the binomial dibation Lit the characteristics of the possible binomial distribution in the space below. - Each doserventions are noupendent of other observations, It is discrete probality distribution "Observations are taken under the same condition

function TI to do your 3. Use the binomial distribution to find the probability of ending in cach of the five possible final positions of the above game bond. Use the binomial work Number the final positions 1, 2, 3, 4, 5 m left right n probability of ending in that position Some tips to get you started. Think of rolling an even failure. How many successes do you need to to get to Position 2, and so on Position 1:a Puson 2 Position 3: Position in Position 5 pr Pr Y= prxs P- - - - - - - 4. Compare the results of your games to the real List your observations in the space provided Now play the game again with the following changes in t down one now and left one space if the roll is 12, if the rollis 3, 4, 5, or 6 Record your results below Position 1: Position 2 Position 1: Position 4 Position 5 5. How are the two games different? 6 How are the two gases similar and miling e probability as computad above movement rule. Rollade and move space down me now and right one
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