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Management of Quality

Management of Quality

Coursework

1) What is a House of Quality? What is the purpose of using House of Quality? Describe all the elements of a House of Quality and how it is used in decision making. Think of a simple product, build and use a House of Quality for this product. You may have to put yourself in the shoes of both a designer as well as a consumer of this product to fill up the House of Quality.
[70%]

2) K = 4

Under normal use conditions, the Failure of a heating coil can be modelled using the exponential distribution with a mean time between failure of (10 + K) cycles. Please show all your steps clearly to claim full marks for this question.
[30%]

a. Determine the probability that the heater will wear out within 50 cycles.
b. Now consider a composite heating system that consists of a primary heating coil and some identical backup coils. Tabulate the probability that the heating system will last at least 30 cycles, for 0, 1, 2, 3, 4, and 5 backups. Plot a chart depicting this probability against the number of backups used. How many backups do you need to guarantee that there is at least 25% chance that the system will last 30 cycles?

Responses are currently closed, but you can trackback from your own site.

Comments are closed.

Management of Quality

Management of Quality

Coursework

1) What is a House of Quality? What is the purpose of using House of Quality? Describe all the elements of a House of Quality and how it is used in decision making. Think of a simple product, build and use a House of Quality for this product. You may have to put yourself in the shoes of both a designer as well as a consumer of this product to fill up the House of Quality.
[70%]

2) K = 4

Under normal use conditions, the Failure of a heating coil can be modelled using the exponential distribution with a mean time between failure of (10 + K) cycles. Please show all your steps clearly to claim full marks for this question.
[30%]

a. Determine the probability that the heater will wear out within 50 cycles.
b. Now consider a composite heating system that consists of a primary heating coil and some identical backup coils. Tabulate the probability that the heating system will last at least 30 cycles, for 0, 1, 2, 3, 4, and 5 backups. Plot a chart depicting this probability against the number of backups used. How many backups do you need to guarantee that there is at least 25% chance that the system will last 30 cycles?

Responses are currently closed, but you can trackback from your own site.

Comments are closed.

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