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A drug company believes that the annual demand for a drug will follow a normal random variable with a mean of 900 pounds and a standard deviation of 60 pounds. If the company produces 1000 pounds of the drug, what is the chance (rounded to the nearest hundredth) that it will run out of the drug? Assume that the only way to meet the demand for the drug is to use this year's production number. Is it:
- 0.062
- 0.054
- 0.048
- 0.033, or
- 0.073
Finding the solution for the specified variable in the given equation Solve x=yz
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Calculating the local maximum and minimum.
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Run the lab_03_01.sql script in the attached file to create the SAL_HISTORY table. Display the structure of the SAL_HISTORY table.
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