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Question: The quality control department at Alexander Fasteners measured the length of 100 bolts randomly selected from a specified order. The mean length was found to be 9.75 cm, and the standard deviation was 0.01 cm. If the bolt lengths are normally distributed, find
(a) The percentage of bolts shorter than 9.74 cm
(b) The percentage of bolts longer than 9.78 cm
(c) The percentage of bolts that meet the length specification of 9.75, 0.02 cm
(d) The percentage of bolts that are longer than the nominal length of 9.75 cm.
Mary's major at State is Management Science and she wants to develop a plan for purchasing and cleaning sheets using Linear Programming. Help Mary formulate a Linear Programming Nodel for this problem and solve it using the computer.
Sixty (60) percent of Extreme Well Drilling's assets are financed with common equity, which is the only type of equity financing the company has.
you can solve this part a after read network a consider the following electrical network and corresponding oriented
1) Tommy's cab company transports riders using 2 routes. Use the following data to determine the mean driving time and the variance in the driving time.
Would the savings and loan industry be better off it the individual institutions sold their mortgages to federal agencies and then collected servicing fees or if the institution held the mortgages that they originated?
Solve the following problems: Find the optimal solution and graph. Please show all work:
The 92 million Americans of age 50 and over control 50 percent of all discretionary income (AARP Bulletin. March 2008).
The Food Marketing Institute shows that 17% of households spend more than 5100 per week on groceries. Assume the population proportion is p = .17.
Pavlick Products supplies a key component for automobile interiors to U.S. assembly plants. The components can be manufactured in China or Mexico. Unit cost in China is $333, and the unit cost in Mexico is $350.
A person's utility function (U) is given by the following expression: U(x,y) = (x + 2)(y + 1)- Write the LaGrange function for this problem
Assuming these percentages remain valid over a long period of time, how many customers can the company expect to have in each category in the long run?
Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?
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