Question: Assuming all other parameters remain unchanged, if the objective function coefficient associated with Large Rooms increases by $15, what will be the change in the

Assuming all other parameters remain unchanged,Assuming all other parameters remain unchanged,

Assuming all other parameters remain unchanged, if the objective function coefficient associated with Large Rooms increases by $15, what will be the change in the objective function? O A. increases by $900. O B. decrease by $1200 O c. decrease by $1000 O D. increase by $1000 "Personal Mini Warehouses' is planning to expand its successful Orlando business into Tampa. In doing so, the company must determine how many storage rooms of large and small size to build. Its objective and constraints are as follows: Maximize monthly eamings = 50x + 20Y Subject to 2x + 4Y S 400 (monthly advertising budget available) 100x + 50Y S 8,000 (storage space) X s 60 (rental limit expected) X Y 20 Where X -number of large rooms developed Y=number of small rooms developed Variable Cells Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease SBS3 Large Rooms 60 IE+30 10 SCS3 Small Rooms 40 20 SO 0 20 Constraints Cell SD$6 SD$7 SD$8 Name Advertising Budget Storage Space Rental Limit Final Shadow Constraint Allowable Allowable Value Price R.H. Side Increase Decrease 280 To 400 IE+30 120 8000 0.4 8000 1500 2000 | 6010602020 Which of the constraints is binding? O A. Storage Space &Rental Limit R Strana Snara Assuming all other parameters remain unchanged, if the objective function coefficient associated with Large Rooms increases by $15, what will be the change in the objective function? O A. increases by $900. O B. decrease by $1200 O c. decrease by $1000 O D. increase by $1000 "Personal Mini Warehouses' is planning to expand its successful Orlando business into Tampa. In doing so, the company must determine how many storage rooms of large and small size to build. Its objective and constraints are as follows: Maximize monthly eamings = 50x + 20Y Subject to 2x + 4Y S 400 (monthly advertising budget available) 100x + 50Y S 8,000 (storage space) X s 60 (rental limit expected) X Y 20 Where X -number of large rooms developed Y=number of small rooms developed Variable Cells Final Reduced Objective Allowable Allowable Cell Name Value Cost Coefficient Increase Decrease SBS3 Large Rooms 60 IE+30 10 SCS3 Small Rooms 40 20 SO 0 20 Constraints Cell SD$6 SD$7 SD$8 Name Advertising Budget Storage Space Rental Limit Final Shadow Constraint Allowable Allowable Value Price R.H. Side Increase Decrease 280 To 400 IE+30 120 8000 0.4 8000 1500 2000 | 6010602020 Which of the constraints is binding? O A. Storage Space &Rental Limit R Strana Snara

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