From my point view, the image is clear. Please help me, if not refund the 1 question

kindly check the last part pictures

check the last part pictures

ogereitn, and the cosk per hour to pertorn the mork are shown here! coreletisg beth precects. If the cinstast if "4" a murt be tetaref in the ber. Az = aurceitage or oak cegbet asignad ba casinemakie 2 9y= farcetape of Oak cakinets anigned to catinemai e 3 C1 = gerceutape of Ctacrr cabirets aiaigead to caliatmaker i c7= percentave od cherr cabirets sasigned to cabinetmaker 2 b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? tf required, round your answers to three decimal places. If your answer is zero. enter " 0 ". What is the tocal cost of completing both prolects? If required, found your answer to the nearest dollar. Total Cost =5 c. If Cabinetmaker 1 has additional hours available, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter " 0. Explain. because Cabinetmaker I has iof - Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by s up to a maximum of hours. d. If Cabinetmaker 2 has additional hours available, would the optimal solution change? If required, round your answers to three decimal places. if your answer is zero, enter " 0. Use a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has a _ of Therefore, each additicnai hour of time for cabinetmaker 2 will reduce cost by a tocal of 5 per hour, up to an overall maximum of total hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required; round your answers to three decimal places. If your answer is zero, enter " 0 ". What is the total cost of completing both projects? If required, round your answer to the nearest dollar: Totalcost=5 c. If Cabinetmaker 1 has additional hours avaifable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Explain. ; because Cabinetmaker 1 has lof . Therefore, each additional hour of time for cobinetrnaker 1 will reduce total cost by $ per hour, up to a maximum of 6. If Cabinetmaker 2 has additional hours available, wi on change? If required, round your answers to three decimal places. If your answer is zero, enter " 0, ure a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has a iof Therefore, each additional hour of tme for cabinetmaker 2 wili reduce cost by a total of s per hour, up to an overall maximum of otal hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required, round your answers to three decimal places. If your answer is zero, enter "o* What is the total cost of completing both projects? If required, round your answer to the nearest dollar. Total cost =5 c. If cabinetmaker 1 has additional hours avallable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Explain. because Cabinetmaker 1 has . Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by 5 per hour, up to a maximum of surs. d. If Cabinetmaker 2 has additional hours avalable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter " 0 ". Use a minus sign to indicate the negative figure, Explain. because Cabinetmaker 2 has a L . Therefore, each additional hour of time for cabinetmaker 2 will reduce cost by a total of 5 up to an overall maximum of iotal hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required, round your answers to three decimal places, if your answer is zero, enter " 0 ". What is the total cost of completing both projects? if reguired, round your answer to the nearest dollar. Total Cost m c. If Cabinetmaker 1 has additional hours avalable, would the cotimal selution change? If required, round your answers to three decimal placet. If your answer is zere, enter "0", Explain. ibecause Cabinetmaker 1 has: . of Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by 5 per hour, up to a maximum of houts. d. If Cabinetmaker 2 has additional bours avalable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Use a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has I of - Therefore, each additional hour of time for cabinetmaker 2 will reduce cost by a total of 5 per hour, up to an overall maximum of e. Suppose Cabenetmaker 2 reduced its cost to $38 pei nuvar value Id this change have on the optimal solution? af required, round your answers to three decimal places. If you e. Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? If required, round your answers to three decimal places, It your answer is zero, enter "0". What is the total cost of completing both projects? if required, round your answer to the nearest dollar. Total Cost =s The change in cabinetmaker 2 's cost per hour leads to changingl objective function coefficients. This means that the linear program The new optimal solution the one above bi . Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? if required, round your answers to three decimal places. If your answer is zero, enter "0". What is the total cost of completing both projects? If required, round your aniwer to the nearest doliar. Total Cost is $ The change in Cabinetmaker 2 's cost per hour leads to changing objective function coethicients. This means that the linear program solution given can be used agair The new aptimal solution the one above but with a toral cost of s heeds to be rerun. e. Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? If required, round your answers to three decimal places. If youl answer is zerg, enter " 0 ". What is the tetal cont of completing both projects? if required, round your answer to the nearest dollar. Total Cost =s The change in Cabinetmaker 2 's cost per hour leads to changing objective function coefficients. This means that the linear program The new optimal solution the one above but with a total cost of $ Kelson Sporting Equipment, Inc., makes two different types of baseball gloves: a regular model and a catcher's model. The firm has 900 hours of production time available in its cutting and sewing department, 300 hours available in its finishing department, and 100 hours available in its packaging and shipping department. The production time requirements and the profit contribution per glove are given in the following table: Letting R=numberofregularglovesC=numberofcatchersmitts leads to the following formulation: 1/8R+1/4C100R,C0 The sensitivity report is shown in the figure below. The sensitivity report is shown in the figure below. FIGURE: THE SOLUTION FOR THE KELSON SPORTING EQUIPMENT PROBLEM \begin{tabular}{ccrr} & RHS & Allowable & Allowable \\ Constraint & Value & Increase & Decrease \\ \hline 1 & 900.00000 & Infinite & 175.00000 \\ 2 & 300.00000 & 100.00000 & 166.66667 \\ 3 & 100.00000 & 35.00000 & 25.00000 \end{tabular} a. What is the optimal solution, and what is the value of the total profit contribution? b. Which constraints are binding? c. What are the shadow prices for the resources? The shadow price is the value that the "vill change by if you increase the constraint by one unit. Cutting and sewing has a shadow price which means that if we add one hour to the cutting and sewing department the val tion would Cutting and sewing has a shadow price of $ which means that if we add one hour to the cutting and sewing department the value o i would Finishing has a shadow price of $ ans that if we add one hour to the finishing department the value of the objective funct Cutting and sewing has a shadow price of \$ which means that if we add one hour to the cutting and sewing department the value of the objective function would Finishing has a shadow price of $ which means tha department the value of the objective function would Finishing has a shadow price of $ - which means that if we add one hour to the finishing department the value of the obje Packaging and shipping has a she which means that if we add one hour to the packaging and shipping departme jective function would Finishing has a shadow price of which means that if we add one hour to the finishing department the value of the objective function would Packaging and shipping has a shadow price of $ I means that if we add one hour to the packaging and shipping department the value of the Id Packaging and shipping has a shadow price of : which means that if we add one hour to the oackaging and shipping department the value c i would Constraints with a shadow price of 0 means tha Packaging and shipping has a shadow price of $ which means that if we add one hour to the packaging and shipping department the value of the objective function would ! Constraints with a shadow price of 0 means that If overtime can be scheduled in one of the departments, where would you rec Constraints with a shadow price of 0 means that If overtime can be scheduled in one of the depart it is a binding constraint it is a nonbinding constraint a mistake has been made 0 hours of that constraint are used d. If overtime can be scheduled in one of the departments, where would you recommend doing so? ogereitn, and the cosk per hour to pertorn the mork are shown here! coreletisg beth precects. If the cinstast if "4" a murt be tetaref in the ber. Az = aurceitage or oak cegbet asignad ba casinemakie 2 9y= farcetape of Oak cakinets anigned to catinemai e 3 C1 = gerceutape of Ctacrr cabirets aiaigead to caliatmaker i c7= percentave od cherr cabirets sasigned to cabinetmaker 2 b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? tf required, round your answers to three decimal places. If your answer is zero. enter " 0 ". What is the tocal cost of completing both prolects? If required, found your answer to the nearest dollar. Total Cost =5 c. If Cabinetmaker 1 has additional hours available, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter " 0. Explain. because Cabinetmaker I has iof - Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by s up to a maximum of hours. d. If Cabinetmaker 2 has additional hours available, would the optimal solution change? If required, round your answers to three decimal places. if your answer is zero, enter " 0. Use a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has a _ of Therefore, each additicnai hour of time for cabinetmaker 2 will reduce cost by a tocal of 5 per hour, up to an overall maximum of total hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required; round your answers to three decimal places. If your answer is zero, enter " 0 ". What is the total cost of completing both projects? If required, round your answer to the nearest dollar: Totalcost=5 c. If Cabinetmaker 1 has additional hours avaifable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Explain. ; because Cabinetmaker 1 has lof . Therefore, each additional hour of time for cobinetrnaker 1 will reduce total cost by $ per hour, up to a maximum of 6. If Cabinetmaker 2 has additional hours available, wi on change? If required, round your answers to three decimal places. If your answer is zero, enter " 0, ure a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has a iof Therefore, each additional hour of tme for cabinetmaker 2 wili reduce cost by a total of s per hour, up to an overall maximum of otal hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required, round your answers to three decimal places. If your answer is zero, enter "o* What is the total cost of completing both projects? If required, round your answer to the nearest dollar. Total cost =5 c. If cabinetmaker 1 has additional hours avallable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Explain. because Cabinetmaker 1 has . Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by 5 per hour, up to a maximum of surs. d. If Cabinetmaker 2 has additional hours avalable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter " 0 ". Use a minus sign to indicate the negative figure, Explain. because Cabinetmaker 2 has a L . Therefore, each additional hour of time for cabinetmaker 2 will reduce cost by a total of 5 up to an overall maximum of iotal hours. b. Solve the model formulated in part (a). What percentage of the oak cabinets and what percentage of the cherry cabinets should be assigned to each cabinetmaker? If required, round your answers to three decimal places, if your answer is zero, enter " 0 ". What is the total cost of completing both projects? if reguired, round your answer to the nearest dollar. Total Cost m c. If Cabinetmaker 1 has additional hours avalable, would the cotimal selution change? If required, round your answers to three decimal placet. If your answer is zere, enter "0", Explain. ibecause Cabinetmaker 1 has: . of Therefore, each additional hour of time for cabinetmaker 1 will reduce total cost by 5 per hour, up to a maximum of houts. d. If Cabinetmaker 2 has additional bours avalable, would the optimal solution change? If required, round your answers to three decimal places. If your answer is zero, enter "0". Use a minus sign to indicate the negative figure. Explain. because Cabinetmaker 2 has I of - Therefore, each additional hour of time for cabinetmaker 2 will reduce cost by a total of 5 per hour, up to an overall maximum of e. Suppose Cabenetmaker 2 reduced its cost to $38 pei nuvar value Id this change have on the optimal solution? af required, round your answers to three decimal places. If you e. Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? If required, round your answers to three decimal places, It your answer is zero, enter "0". What is the total cost of completing both projects? if required, round your answer to the nearest dollar. Total Cost =s The change in cabinetmaker 2 's cost per hour leads to changingl objective function coefficients. This means that the linear program The new optimal solution the one above bi . Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? if required, round your answers to three decimal places. If your answer is zero, enter "0". What is the total cost of completing both projects? If required, round your aniwer to the nearest doliar. Total Cost is $ The change in Cabinetmaker 2 's cost per hour leads to changing objective function coethicients. This means that the linear program solution given can be used agair The new aptimal solution the one above but with a toral cost of s heeds to be rerun. e. Suppose Cabinetmaker 2 reduced its cost to $38 per hour. What effect would this change have on the optimal solution? If required, round your answers to three decimal places. If youl answer is zerg, enter " 0 ". What is the tetal cont of completing both projects? if required, round your answer to the nearest dollar. Total Cost =s The change in Cabinetmaker 2 's cost per hour leads to changing objective function coefficients. This means that the linear program The new optimal solution the one above but with a total cost of $ Kelson Sporting Equipment, Inc., makes two different types of baseball gloves: a regular model and a catcher's model. The firm has 900 hours of production time available in its cutting and sewing department, 300 hours available in its finishing department, and 100 hours available in its packaging and shipping department. The production time requirements and the profit contribution per glove are given in the following table: Letting R=numberofregularglovesC=numberofcatchersmitts leads to the following formulation: 1/8R+1/4C100R,C0 The sensitivity report is shown in the figure below. The sensitivity report is shown in the figure below. FIGURE: THE SOLUTION FOR THE KELSON SPORTING EQUIPMENT PROBLEM \begin{tabular}{ccrr} & RHS & Allowable & Allowable \\ Constraint & Value & Increase & Decrease \\ \hline 1 & 900.00000 & Infinite & 175.00000 \\ 2 & 300.00000 & 100.00000 & 166.66667 \\ 3 & 100.00000 & 35.00000 & 25.00000 \end{tabular} a. What is the optimal solution, and what is the value of the total profit contribution? b. Which constraints are binding? c. What are the shadow prices for the resources? The shadow price is the value that the "vill change by if you increase the constraint by one unit. Cutting and sewing has a shadow price which means that if we add one hour to the cutting and sewing department the val tion would Cutting and sewing has a shadow price of $ which means that if we add one hour to the cutting and sewing department the value o i would Finishing has a shadow price of $ ans that if we add one hour to the finishing department the value of the objective funct Cutting and sewing has a shadow price of \$ which means that if we add one hour to the cutting and sewing department the value of the objective function would Finishing has a shadow price of $ which means tha department the value of the objective function would Finishing has a shadow price of $ - which means that if we add one hour to the finishing department the value of the obje Packaging and shipping has a she which means that if we add one hour to the packaging and shipping departme jective function would Finishing has a shadow price of which means that if we add one hour to the finishing department the value of the objective function would Packaging and shipping has a shadow price of $ I means that if we add one hour to the packaging and shipping department the value of the Id Packaging and shipping has a shadow price of : which means that if we add one hour to the oackaging and shipping department the value c i would Constraints with a shadow price of 0 means tha Packaging and shipping has a shadow price of $ which means that if we add one hour to the packaging and shipping department the value of the objective function would ! Constraints with a shadow price of 0 means that If overtime can be scheduled in one of the departments, where would you rec Constraints with a shadow price of 0 means that If overtime can be scheduled in one of the depart it is a binding constraint it is a nonbinding constraint a mistake has been made 0 hours of that constraint are used d. If overtime can be scheduled in one of the departments, where would you recommend doing so