Suppose that a candy company packages a bag of jelly beans whose weight is supposed to be 30 grams, but in fact, the weight varies from bag to bag according to a normal distribution with mean μ = 30 grams and standard deviation σ = 3 grams. If the company sells the jelly beans in packs of 9 bags, what can we say about the likelihood that the average weight of the bags in a randomly selected pack is 2 or more grams lighter than advertised? There is about a 5% chance of this occurring. It is extremely unlikely for this to occur; the probability is very close to 0. There is about a 16% chance of this occurring. There is no way to evaluate this likelihood, since the sample size (n = 9) is too small. There is about a 2.5% chance of this occurring.