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Could someone provide the total production cost I've been given 3 answers from here to try and they all showed incorrect. I tried 241,130 it

Could someone provide the total production cost I've been given 3 answers from here to try and they all showed incorrect. I tried 241,130 it was wrong then i was told to try 241,530 and it was wrong as well then last i was told to try 240,930 and it was wrong

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A linear programming computer package is needed. Greenville Cabinets received a contract to produce speaker cabinets for a major speaker manufacturer. The contract calls for the production of 3,300 bookshelf speakers and 4,100 floor speakers over the next two months, with the following delivery schedule. Model Month 1 Month 2 Bookshelf 2,100 1,200 Floor 1,500 2,600 Greenville estimates that the production time for each bookshelf model is 0.7 hours and the production time for each floor model is 1 hour. The raw material costs are $10 for each bookshelf model and $12 for each floor model. Labor costs are $22 per hour using regular production time and $33 using overtime. Greenville has up to 2400 hours of regular production time available each month and up to 1000 additional hours of overtime available each month. If production for either cabinet exceeds demand in month 1, the cabinets can be stored at a cost of $5 per cabinet. For each product, determine the number of units that should be manufactured each month on regular time and on overtime to minimize total production and storage costs. Round your answers to the nearest integer. (Let BER = regular bookshelf units for month 1, BbR = regular bookshelf units for month 2, FaR = regular floor units for month 1, FOR = regular floor units for month 2, BeO = overtime bookshelf units for month 1, BbO = overtime bookshelf units for month 2, FaO = overtime floor units for month 1, and FbO = overtime floor units for month 2) (BaR, BbR, FER, FOR, B20, BbO, F=0, FbO) = 2100, 1200, 930, 1560, 0, 0, 610, 1000 Total Production Cost = $ 241,130 X Need Help? Read It Viewing Saved Work Revert to Last Response Submit

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