Dunder Miflin Technologies (DMT) produces trendy tablets. Two of its models are the market leaders: Supercool and Ubercool. Supercool has a profit margin of $200 and Ubercool brings in a profit of $250. Producing Supercool requires 1 processor and 2 standard memory chips whereas Ubercool needs 2 processors and 3 premium memory chips. DMT has 150 processors, 120 standard memory chips and 150 premium memory chips. Variable definitions for the linear programming problem, the profit maximization problem and the sensitivity analysis are provided below. You are required to answer the questions which follow using this information.
Let, S = number of Supercool models produced
U = number of Ubercool models produced
Max. 200 S+ 250U
Subject to:
S + 2U < 150 (Processor Constraint)
2S < 120 (Standard Chip Constraint)
3U < 150 (Premium Chip Constraint)
S, U > 0
|
Final |
Reduced |
Objective |
Allowable |
Allowable |
||
|
Cell |
Name |
Value |
Cost |
Coefficient |
Increase |
Decrease |
|
$A$2 |
Supercool |
60 |
0 |
200 |
1E+30 |
75 |
|
$B$2 |
Ubercool |
45 |
0 |
250 |
150 |
XXX |
|
Final |
Shadow |
Constraint |
Allowable |
Allowable |
||
|
Cell |
Name |
Value |
Price |
R.H. Side |
Increase |
Decrease |
|
$A$9 |
Processor |
150 |
XXX |
150 |
10 |
90 |
|
$A$10 |
Standard Chip |
120 |
37.5 |
120 |
180 |
20 |
|
$A$11 |
Premium Chip |
135 |
XXX |
150 |
1E+30 |
15 |
Group of answer choices
75
∞
150
250
0
Correct option will be 250.
Below is the screenshot of the sensitivity report -

Dunder Miflin Technologies (DMT) produces trendy tablets. Two of its models are the market leaders: Supercool...
Dunder Miflin Technologies (DMT) produces trendy tablets. Two of its models are the market leaders: Supercool and Ubercool. Supercool has a profit margin of $200 and Ubercool brings in a profit of $250. Producing Supercool requires 1 processor and 2 standard memory chips whereas Ubercool needs 2 processors and 3 premium memory chips. DMT has 150 processors, 120 standard memory chips and 150 premium memory chips. Variable definitions for the linear programming problem, the profit maximization problem and the sensitivity...
X1=130 and X2=0, optimal profit 32,500
Using the solver report and the sensitivity report
answer the question below. Please show your work:
Assume the marginal profit on the generators will
decrease by $25.00. Without solving the problem again, what is the
optimal profit for the company now?
We were unable to transcribe this imageDecision Variable Cells Final Reduced Objective Allowable Allowable Cell SCS4 Number to produce Generators SDS4 Number to produce Alternators Name Value Cost Coefficient Increase Decrease E+30 150.0000001...
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