Question
In order for a candy company to claim that a bridge mix is mostly chocolate stars, a proportion of at least 0.8 of the packages
In order for a candy company to claim that a bridge mix is mostly chocolate stars, a proportion of at least 0.8 of the packages must contain 3 ounces or more of chocolate stars. Quality control tests a random sample of 50 packages to determine if the proportion is less than 0.8 at a significance level of 0.05.
p^=
z=
p=
Since the p-value is
evidence exists that the proportion of packages with 3 ounces or more of chocolate stars is less than 0.8.
than the significance level 0.05, the null hypothesis
.
Pick greater less
Pick fails to be rejected is rejected
Pick Sufficient Insufficient
Use Sheet 4 of the Excel file, which gives the weight of chocolate stars in each of the 50 packages, to calculate p^, the z-score, and the p-value.
2.872135593 |
4.24198017 |
3.117765233 |
3.680093849 |
3.580635014 |
2.991352353 |
3.204946313 |
2.248809787 |
3.468927776 |
3.592361668 |
3.065978205 |
2.161430242 |
3.789306361 |
4.181117625 |
3.280707522 |
3.340212114 |
3.563963347 |
3.708505769 |
4.246951043 |
3.492321218 |
3.111457906 |
2.973649755 |
3.589065657 |
3.350737027 |
2.609160781 |
2.610349631 |
3.946644508 |
2.791368639 |
3.237387936 |
3.44023892 |
2.533145769 |
3.803543636 |
3.052930729 |
2.960727524 |
3.848324872 |
3.731874648 |
3.017454462 |
3.787894693 |
3.22147616 |
2.953563056 |
2.490937533 |
3.774447596 |
3.055369831 |
3.678657835 |
2.183066901 |
3.088269573 |
2.834771155 |
3.573603005 |
3.282198085 |
3.623261245 |
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