Answer the following question using the output below. If the profit per unit on Hot Salsa (H) increases to $1.20 and simultaneously the profit per unit on Mild Salsa (M) increases to $1.825, determine the new objective function value for this output. Variable Cells Reduced Objective Allowable Allowable Coefficient Increase Decrease Name Final Value Cost Hot Salsa 560 0 1 Mild Salsa 240 0 1.25 0.25 0.107 1.15 3.25 Constraints O $672 Final Shadow Constraint Allowable Allowable Name Value Price R.H. Side Increase Decrease Whole Tomatoes 4480 0.125 4480 1120 160 Tomato Sauce 1920 0 2080 1E+30 160 Tomato Paste 1600 0.188 00 40 320 O $1110 O Must recalculate. Change violated the 100% rule O Must recalculate. Change exceeds the range of feasibility.
Answer the following question using the output below. If the profit per unit on Hot Salsa (H) increases to $1.20 and simultaneously the profit per unit on Mild Salsa (M) increases to $1.825, determine the new objective function value for this output. Variable Cells Reduced Objective Allowable Allowable Coefficient Increase Decrease Name Final Value Cost Hot Salsa 560 0 1 Mild Salsa 240 0 1.25 0.25 0.107 1.15 3.25 Constraints O $672 Final Shadow Constraint Allowable Allowable Name Value Price R.H. Side Increase Decrease Whole Tomatoes 4480 0.125 4480 1120 160 Tomato Sauce 1920 0 2080 1E+30 160 Tomato Paste 1600 0.188 00 40 320 O $1110 O Must recalculate. Change violated the 100% rule O Must recalculate. Change exceeds the range of feasibility.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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![Answer the following question using the output below. If the profit
per unit on Hot Salsa (H) increases to $1.20 and simultaneously the
profit per unit on Mild Salsa (M) increases to $1.825, determine the
new objective function value for this output.
Variable Cells
Reduced Objective Allowable Allowable
Coefficient Increase Decrease
Name
Final
Value
Cost
Hot Salsa
560
0
1
Mild Salsa
240
0
1.25
0.25
0.107
1.15
3.25
Constraints
O $672
Final
Shadow
Constraint Allowable Allowable
Name
Value
Price
R.H. Side
Increase Decrease
Whole Tomatoes
4480
0.125
4480
1120
160
Tomato Sauce
1920
0
2080
1E+30
160
Tomato Paste
1600
0.188
00
40
320
O $1110
O Must recalculate. Change violated the 100% rule
O Must recalculate. Change exceeds the range of feasibility.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7d2add72-dfbf-494e-94bb-0b83e159b9eb%2F6b2d0a2b-175a-4484-90dc-31cb5529c0ce%2Fcdbh9sf_processed.png&w=3840&q=75)
Transcribed Image Text:Answer the following question using the output below. If the profit
per unit on Hot Salsa (H) increases to $1.20 and simultaneously the
profit per unit on Mild Salsa (M) increases to $1.825, determine the
new objective function value for this output.
Variable Cells
Reduced Objective Allowable Allowable
Coefficient Increase Decrease
Name
Final
Value
Cost
Hot Salsa
560
0
1
Mild Salsa
240
0
1.25
0.25
0.107
1.15
3.25
Constraints
O $672
Final
Shadow
Constraint Allowable Allowable
Name
Value
Price
R.H. Side
Increase Decrease
Whole Tomatoes
4480
0.125
4480
1120
160
Tomato Sauce
1920
0
2080
1E+30
160
Tomato Paste
1600
0.188
00
40
320
O $1110
O Must recalculate. Change violated the 100% rule
O Must recalculate. Change exceeds the range of feasibility.
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