Consider the following linear program, which maximizes profit for two products--regular (R) and super (S):
MAX 50R + 75S
s.t.
1.2 R + 1.6 S ? 600 assembly (hours)
0.8 R + 0.5 S ? 300 paint (hours)
. 16 R + 0.4 S ? 100 inspection (hours)
Sensitivity Report:
Cell $ B$7 $C $7 Name Regular = Super = Final Value 291.67133.33 Reduced Cost 0.000.00 Objective Coefficient 5075 Allowable Increase 7050 Allowable Decrease 2043.75
Cell Name $E$3 Assembly (hr/unit) $E$4 Paint (hr/unit) $E$5 Inspect (hr/unit) Final Value 563.33300.00100.00 Shadow Price 0.0C33.33145.83 Constraint R.H. Side 600300100 Allowable Increase 1$E+3039.2912.94 Allowable Decrease 36.6717540
-If the company wanted to increase the available hours for one of their constraints (assembly, painting, or inspection) by two hours, they should increase ________.
Liter
A metric unit of volume equal to 1,000 cubic centimeters or approximately 0.26 gallons.
Ounce
A unit of weight in the U.S. customary and British imperial systems, equal to 1/16 of a pound.
Milligrams
A metric unit of mass equal to one thousandth of a gram, commonly used to measure small quantities of substances.
Kilograms
A metric unit of mass equal to 1000 grams.