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The distribution of tips given by customers who buy one cup of coffee is bimodal with a mean of $0.29 and a standard deviation of

The distribution of tips given by customers who buy one cup of coffee is bimodal with a mean of $0.29 and a standard deviation of $0.1164. If a random sample of 50 tips from customers who buy one cup of coffee is selected, is it appropriate to calculate the probability of a sample mean being more than $0.32 using an approximately Normal model? Yes, the population of all people who buy one cup of coffee is extremely large, so the shape of the sampling distribution of x Overbar is not a concern, and P(x Overbar> 32) = 0.0372. Yes, since the sample size 50 is large enough, the sampling distribution for x Overbar would be approximately Normal, and P(x Overbar>32) = 0.0372. Yes, since the sample size 50 is large enough, the sampling distribution for x Overbar would be approximately Normal, and P(x Overbar> 32) = 0.3983. No, it is not appropriate to estimate the probability using an approximately Normal model because the population is not Normal, and the sample size is not reasonably large

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