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BIT 3414 Final Exam QUESTIONS WELL ANSWERED GRADED A+

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BIT 3414 Final Exam QUESTIONS
WELL ANSWERED GRADED A+

machine productivity formula - ANS ✔✔output or number of products produced / machine
hours used



labor productivity formula - ANS ✔✔output or number of products produced / labor hours used



process capability formula - ANS ✔✔(# of units input into a stage) x (average % of good quality)



A production process consists of the following four stages with the average percentage of good
quality at each stage as shown:



stage 1 0.95

stage 2 0.90

stage 3 0.85

stage 4 1.00



Consider just Stage 2. There are 10,000 units available for input into Stage 2, 80% of the poor
quality units can be reworked, direct manufacturing cost is $50 per unit and the rework cost is
$10 per unit. Product cost is: - ANS ✔✔product cost formula: ((Kd)(I)+(Kr)(R)) / Y

OR

((direct manufacturing cost per unit)(units available for input)+(rework cost per unit)(reworked
units)) / yield

, ------------------------------------------------

how to calculate product cost:

1. find yield first by using productivity yield formula.

(10,000)(.90) + (10,000)(1-.90)(.80) = 9800



2. find product cost by using above formula

[($50)(10,000) + (10)(800)] / 9800 = $51.84

------------------------------------------------

how to find reworked units:

1. take units available for inputs (10,000) and multiply it by the average percentage good quality
to find good products --> (10,000)(.90) = 9000



2. the difference between units available for input and the units that you calculated as good is
used for reworked units --> 10,000 - 9000 = 1000 units available for reworking



3. calculate reworking units: (1000 units for rework)(%of units can be reworked)

= (1,000)(.80) = 800



productivity yield formula - ANS ✔✔(total input)(% good units) + (total input)(1-%good units)(%
reworked)



quality productivity ratio formula - ANS ✔✔((good-quality units) / (input)(processing costs)+
(reworked units)(rework costs)) x 100



The process that fills beer cans with Miller Lite is supposed to fill the cans with 12 ounces of
beer plus or minus one-half ounce.

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