Anita's, a fast-food chain specializing in hot dogs and garlic fries, keeps track of the proportion of its customers who decide to eat in the restaurant (as opposed to ordering the food "to go") so it can make decisions regarding the possible construction of in-store play areas, the attendance of its mascot Sammy at the franchise locations, and so on. Anita's reports that 48% of its customers order their food to go. Suppose that this proportion is correct and that a random sample of 40 individual customers is taken.

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Anita's, a fast-food chain specializing in hot dogs and garlic fries, keeps track of the proportion of its customers who decide to eat in the restaurant (as opposed to ordering the food "to go") so it can make decisions regarding the possible construction of in-store play areas, the attendance of its mascot Sammy at the franchise locations, and so on. Anita's reports that 48% of its customers order their food to go. Suppose that this proportion is correct and that a random sample of 40 individual customers is taken.

Mathematics
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Estimate the number of customers in the sample who order their food to go by giving the mean of the relevant distribution (that is, the expectation of the relevant random variable). Do not round your response. Quantify the uncertainty of your estimate by giving the standard deviation of the distribution. Round your response to at least three decimal places.
I told you, make it into a proportion. Do you know how to do that?
i think all you do is 40 *.48?

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Yes but you have to divide it by something as well. let me re-read the problem... :)
I believe you divide it by 2 because of the specialty items. There is only two things that the customers are eating
Wait....no. Hold on.
i didnt think dividing by 2 sounded right
Yes, you were right :) sorry, I thought you put 40*48 lol I didn't see the decimal
thats the only thing i could think of to do it just seemed to easy
how do you find the standard deviation of that?
Woah. That I don't know.... :/ Sorry sweetie
ok thanks for your help
You're welcome :)

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