Draw a diagram of the factory and find maximum rate


The bathtub theory of operations management is being promoted as the next breakthrough for global competitiveness. The factory is a bathtub with 50 gallons of capacity. The drain is the outlet to the market and can output 3 gallons per hour wide open. The faucet is the raw material input and can let material in at a rate of 4 gallons per hour. (Assume the bathtub is empty)

a) Draw a diagram of the factory and determine the maximum rate at which the market can be served if all valves are set to maximum. What happens to the system over time?

b) Suppose that instead of a faucet, a 5 gallon container is used for filling the bathtub (assume its full and next to the tub to begin with), it takes 2 hours to refill the container and return it to the bathtub. What happens to the system over time?

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Operation Management: Draw a diagram of the factory and find maximum rate
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