# Question

Cereal Cheaters (CCACC) suspects that cereal companies, including Oxford Cereals, are cheating consumers by packaging cereals at less than labeled weights. Recently, the group investigated the package weights of two popular Oxford brand cereals. Open CCACC. pdf to examine the group’s claims and supporting data, and then answer the following questions:

1. Are the data collection procedures that the CCACC uses to form its conclusions flawed? What procedures could the group follow to make its analysis more rigorous?

2. Assume that the two samples of five cereal boxes (one sample for each of two cereal varieties) listed on the CCACC website were collected randomly by organization members. For each sample,

a. calculate the sample mean.

b. assuming that the standard deviation of the process is 15 grams and the population mean is 368 grams, calculate the percentage of all samples for each process that have a sample mean less than the value you calculated in (a).

c. assuming that the standard deviation is 15 grams, calculate the percentage of individual boxes of cereal that have a weight less than the value you calculated in (a).

3. What, if any, conclusions can you form by using your calculations about the filling processes for the two different cereals?

4. A representative from Oxford Cereals has asked that the CCACC take down its page discussing shortages in Ox-ford Cereals boxes. Is this request reasonable? Why or why not?

5. Can the techniques discussed in this chapter be used to prove cheating in the manner alleged by the CCACC? Why or why not?

1. Are the data collection procedures that the CCACC uses to form its conclusions flawed? What procedures could the group follow to make its analysis more rigorous?

2. Assume that the two samples of five cereal boxes (one sample for each of two cereal varieties) listed on the CCACC website were collected randomly by organization members. For each sample,

a. calculate the sample mean.

b. assuming that the standard deviation of the process is 15 grams and the population mean is 368 grams, calculate the percentage of all samples for each process that have a sample mean less than the value you calculated in (a).

c. assuming that the standard deviation is 15 grams, calculate the percentage of individual boxes of cereal that have a weight less than the value you calculated in (a).

3. What, if any, conclusions can you form by using your calculations about the filling processes for the two different cereals?

4. A representative from Oxford Cereals has asked that the CCACC take down its page discussing shortages in Ox-ford Cereals boxes. Is this request reasonable? Why or why not?

5. Can the techniques discussed in this chapter be used to prove cheating in the manner alleged by the CCACC? Why or why not?

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