Suppose a gambler plays roulette 900 times, betting $1 on each play on red. Recall from the previous week's that the gambler has a 18 chances in 38 to win. Thus the box model contains 18 +$1 tickets and 20 -$1 tickets.  On average, playing one game, the gambler will lose $. Round your answer to the nearest cent. Must enter answer in the format 0.AB where A and B are integers.  Playing 900 times, the gamber will lose, on average, $. Your answer should be an integer with no decimals.  Using the short-cut formula, the standard deviation(SD) for the box model is . Round your answer to the nearest integer, for example, if the answer is 1.5, enter 2.  The standard error(SE) for playing 900 times is $. Thus, in summary, the gambler can expect to lose $, give or take $ or so.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.6: Permutations
Problem 37E
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  1. Suppose a gambler plays roulette 900 times, betting $1 on each play on red. Recall from the previous week's that the gambler has a 18 chances in 38 to win. Thus the box model contains 18 +$1 tickets and 20 -$1 tickets. 

    On average, playing one game, the gambler will lose $. Round your answer to the nearest cent. Must enter answer in the format 0.AB where A and B are integers. 

    Playing 900 times, the gamber will lose, on average, $. Your answer should be an integer with no decimals. 

    Using the short-cut formula, the standard deviation(SD) for the box model is . Round your answer to the nearest integer, for example, if the answer is 1.5, enter 2. 

    The standard error(SE) for playing 900 times is $.

    Thus, in summary, the gambler can expect to lose $, give or take $ or so.

     

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