The probability that you will win a game is $\displaystyle \pi={0.66}$.

If you play the game 933 times, what is the most likely number of wins?
(Round answer to one decimal place.)
$\displaystyle \mu$ =

Let $\displaystyle {X}$ represent the number of games (out of 933) that you win. Find the standard deviation for the probability distribution of $\displaystyle {X}$.
(Round answer to two decimal places.)
σ =

The range rule of thumb specifies that the minimum usual value for a random variable is μ–2σ and the maximum usual value is μ+2σ. You already found $\displaystyle \mu$ and $\displaystyle \sigma$ for the random variable $\displaystyle {X}$.


Use the range rule of thumb to find the usual range of $\displaystyle {X}$ values. Enter answer as an interval using square-brackets and only whole numbers.
usual values =