So I decide to go to Cinnaholic once dav and I buv two cinnamon rolls. I notice that these cinnamon rolls do not appear to be the same size, so naturally I eat the smaller one rst and then eat the bigger one. As lam sitting on mv couch stuffed from those delicious rolls, I start to think, "I wonder if Cinnaholic makes their cinnamon rolls to the size they claim them to be.\" Of course I have to go and purchase several rolls, weigh them [in ounces}, and eat them. 30 pounds later, I have collected all of my data and tabulated it below: Cinnamon Roll Weight 5.5 5.3 5.1 5.1 5.9 5.3 5.0 5.0 5.1 5.3 5.3 5.3 5.11 5.3 5.7 1. Find the mean and standard deviation of the cinnamon roll weight (please do not do this by hand....} 2. Cinnaholic claims that their cinnamon rolls are made to weigh 5.1 ounces on average [the value 5.1 is our i1 value} a. Compare what we see in our sample to what we Cinnaholic claims {use the means to compare these sets]. xp . - Ni), find the 2 value 5 associated with our collected sample. We will use "5" as opposed to o since we do not know what the population standard deviation is. Round-your Z-yalue to 2 decimal places Find the area to the left of 2 using the Z-table. This will be the probability of seeing something like this or more extreme than this. Based on your area to the left, does this seem like something that is plausible to happen by random chance? Remember, it may not seem plausible if the area is smaller than 0.05 Based on your answer in part d, is Cinnaholic claiming anything that seems far-fetched? Using the formula we learned in class during module 3 {Z =