Consider a single machine production system in which aluminum sheets are produced. The acceptable sheet thickness is between 10 and 12 milimeters. Sheets that are beyond these limits are considered faulty and scraped. The historical data shows that the sheets produced by the current machine have a uniform distribution between 9.75 mm and 12.25 mm. Assume that each sheet production has an independent success probability of meeting the quality requirements, and you have a contract to deliver 960 good items each day to a client Considering this continuous and large scale production, what should be the daily production quantity for the facility? Hint Hint: if X is a continues random variable with uniform distribution between a and b, where.seb, then probability of being less than or equal to a given value x is given by the cumulative distribution function 10. if xb. F(x)= (2-a)/(-a), otherwise 1250 1200 1200 1350 1100