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A company makes 2 products, Product A and Product B. The product characteristics are shown in the following table.
Product
A
B
Price ($/unit)
$800
$1,000
Cost of materials ($/unit)
$200
$250
Cost of labor ($/unit)
$150
Market demand per week (units)
200
150
The products are fabricated and assembled in four different workstations (W, X, Y, Z). Every workstation is available for 60 hours a week and there is no setup time required when shifting from the production of 1 product to any other. The processing requirements to make one unit of every product are shown in the table.
Processing time (min/unit)
Workstation
Product A
Product B
W
8
12
X
9
Y
10
20
Z
5
a) Using the traditional method, which refers to maximizing the contribution margin per unit for every product, what is the optimal product mix and resulting profit?
b) Using the bottleneck method, which refers to maximizing the contribution margin per minute at the bottleneck for every product, what is the optimal product mix and resulting profit?
from 0->1: Int sqrt(1-x^2) Solution) I=∫sqrt(1-x 2 )dx = sqrt(1-x 2 )∫dx - ∫{(-2x)/2sqrt(1-x 2 )}∫dx ---->(INTEGRATION BY PARTS) = x√(1-x 2 ) - ∫-x 2 /√(1-x 2 ) Let
1. Using given data set (Assignment_1data in the folder) a) Make scatterplot between "Years since first marriage" and "Total children ever born" b) Make scatterplot between
do you guys have excel math
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You have been research for your statistics class on how nervous the American adults are in general, you have decided to use HINTS 2007 data set that has a scale (going from 0 to 24
THE % PARTICIPATION Feature in a major medical expense policy is 75% with a $100 deductible. how much of a $2,000 bill is the insured responsible for paying?
Euler''''s Constant (e) Approximate the number to the one hundredth, one ten-thousandths, and one one-hundred-millionth.
Standardization of Variables - Before we use the general distribution curve to determine probabilities of the continuous variables, we require standardizing the original units
Question Suppose that f(x) has (x - 2) 2 and (x + 1) as its only factors. Sketch the graph of f. State all the zeros of f.
solve: 4ydx+xdy=0
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