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Men's heights are normally distributed with a mean of 68.9in and standard deviation of 2.8in. Women's heights are normally distributed with mean 63.9in and standard deviation of 2.5in. The standard doorway height is 80 in.
a) What percentage of men are too tall to fit through a standard doorway without bending, and what percentage of women are too tall to fit?
b) If a statistician designs a house so that all of the doorways have heights that are sufficient for all men except the tallest 5%, what doorway height would be used?
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Type the above data into the SPSS Data Editor window, or save this file as an unformatted text file and write SPSS syntax to read it in.
In a slow year, Deutsche Burgers will produce 2 million hamburgers at a total cost of $3.5 million. In a good year, it can produce 4 million hamburgers at a total cost of 4.5 million.
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