SOLUTION: In an effort to reduce the number of bottles that contain less than 1.90 liters, the bottler sets the filling machine so the mean is 2.02 liters. Under these circumstances, please
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Question 202573: In an effort to reduce the number of bottles that contain less than 1.90 liters, the bottler sets the filling machine so the mean is 2.02 liters. Under these circumstances, please answer below.
a. Between 1.90 and 2.0 liters
b. Between 1.90 and 2.10 liters
c. Below 1.90 liters or above 2.10 liters
d. 99% of the bottles contain at least how much soft drink?
e. 99% of the bottles contain an amount that is between which two values (symmetrically distributed) around the mean
Answer by stanbon(75887) (Show Source): You can put this solution on YOUR website!
In an effort to reduce the number of bottles that contain less than 1.90 liters, the bottler sets the filling machine so the mean is 2.02 liters. Under these circumstances, please answer below.
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Question: What is the standard deviation?
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Cheers,
Stan H.
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a. P(Between 1.90 and 2.0 liters) =
b. Between 1.90 and 2.10 liters
c. Below 1.90 liters or above 2.10 liters
d. 99% of the bottles contain at least how much soft drink?
e. 99% of the bottles contain an amount that is between which two values (symmetrically distributed) around the mean
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