SCM Chapter 5

A philosophy and a set of planning and communication tools that focus on customer needs in coordinating the design, manufacturing, and delivery of goods & services is called what?
Quality function deployment
House of quality
Quantity function deployment
Traditional Goal Post View means that parts out side of the ideal specification are
Marked off as a complete loss if outside the specification range of variabliity
Calculated using a quadratic formula to find how much is a loss
Marked off as a complete loss, regardless of variablity
Write out the Taguchi formula
Suppose the specification of a part is .50 ± .02. A newly manufactured part measures at .55cm and the cost to repair is $45. Under the Traditional Goal Post View, what is the cost of the repair?
 
$50
$35
$40
$45
Suppose the specification of a part is .50 ± .02. A newly manufactured part measures at .55cm and the cost to repair is $45. What is the Taguchi loss function for the part?
L(x)=$125,000(x-T)^2
L(x)=$112,500(x-T)^2
L(x)=$2,250(x-T)^2
L(x)=$225,000(x-T)^2
Suppose the specification of a part is .20 ± .03. The constant is $150,000. What is the amount loss to replace the part?
9,000
125
135
4,500
Suppose the cost to replace a part is $50, the constant is $160,000, and the target spec is .25mm. What is the ideal deviation?
± .0177
± .0004
± .0134
± .0189

Assuming that the target value of a part is 2.50 cm, its Taguchi loss function is L(x) = $250,000(x – T)^2, and a simple adjustment can be made at the factory for only $100 to get this dimension very close to the target value. What is the specification of the product?

± .0008
± .0400
± .0200
± .0230

The specification of a part is 2.500 ± 0.050 cm, and L(x) = $500,000(x – T)^2. What is the loss if a unit produced is measured at 2.490 cm?

$55
$1,250
$45
$50

Assuming that the target value of a part is 0.60 cm, its Taguchi loss function is L(x) = $100,000(x – T)^2, and a simple adjustment can be made at the factory for only $10 to get this dimension very close to the target value. What is the specification of the product?

± .0134
± .0100
± .0199
± .0001
Calculate the reliability of this system (.91)(.99)(.96)(.98)
.8476
.9177
.8976
.8998
Calculate the reliability of this system (.98)(1-(1-.97)(1-.97))(.99)
.912
.958
.969
.976
Calculate the reliability of this system (.99)(1-(1-.92)(1-.92))(1-(1-.91)(1-.91)(1-.91))(.95)
.968
.934
.954
.997
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