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How likely is it to find one bottle with more than 12 ounces in it?
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How likely is it to find a six-pack with the average volume per bottle
exceeding 12 ounces?
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How likely is it that a 12-pack has S < 0.093 ounces, for its standard
deviation?
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Here is a six-pack with an above average standard deviation:
six-pack one
| bottle |
1 |
2 |
3 |
4 |
5 |
6 |
| ounces |
11.88 |
11.60 |
11.90 |
11.76 |
11.63 |
11.98 |
and a six-pack with a below average standard deviation:
six-pack two
| bottle |
1 |
2 |
3 |
4 |
5 |
6 |
| ounces |
11.81 |
11.65 |
11.74 |
11.85 |
11.75 |
11.68 |
How likely is that two other samples of size 6 have a ratio larger than
(S for six-pack one) / (S for six-pack two)?