In a past presidential election, the actual voter turnout was 66%. In a survey, 913 subjects were asked if they voted in the presidential election.

Find the mean and standard deviation for the numbers of actual voters in groups of 913.
(Round answer to one decimal place.)
μ=\displaystyle \mu=
(Round answer to two decimal places.)
σ=\displaystyle \sigma=

Give the interval of usual values for the number of voters in groups of 913.
(Enter answer as an interval using square-brackets only with whole numbers.)
usual values =

In the survey of 913 people, 671 said that they voted in the last presidential election. Is this result consistent with the actual voter turnout, or is this result unlikely to occur with an actual voter turnout of 66%?