A person is to walk into a casino and play a certain game. The chance the person will win the game is 0.4. Once they play the first game, win or lose, they are to play the game 3 more times for a total of 4 games. A random variable X is to count how many of the 4 games the gambler wins. (a) Finish the probability distribution of X below. Use four decimals in each of your entries. X P(X= z) 0 1 2 3 4 (b) From the distribution you found in part (a), what can you say about the distribution of X? The distribution of X is ? (Enter your answers to two decimals.) ✓, with an mean of games won and a standard deviation of games won.

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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A person is to walk into a casino and play a certain game. The chance the person will win the game is 0.4. Once they play the first game, win
or lose, they are to play the game 3 more times for a total of 4 games.
A random variable X is to count how many of the 4 games the gambler wins.
(a) Finish the probability distribution of X below. Use four decimals in each of your entries.
P(X = x)
0 1 2
(b) From the distribution you found in part (a), what can you say about the distribution of X?
The distribution of X is
?
(Enter your answers to two decimals.)
✓, with an mean of
games won and a standard deviation of
games won.
Transcribed Image Text:A person is to walk into a casino and play a certain game. The chance the person will win the game is 0.4. Once they play the first game, win or lose, they are to play the game 3 more times for a total of 4 games. A random variable X is to count how many of the 4 games the gambler wins. (a) Finish the probability distribution of X below. Use four decimals in each of your entries. P(X = x) 0 1 2 (b) From the distribution you found in part (a), what can you say about the distribution of X? The distribution of X is ? (Enter your answers to two decimals.) ✓, with an mean of games won and a standard deviation of games won.
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