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(15%) ties AB and C were considere mber some fixed weight were engels ch of the commodities. The table below possides ation regarding the consumption of three commodities cording to three varieties and also the total weight reined by the commodity. Commodity A B 1 2 I 2 4 5 X+Y+2=7 X + 2Y+3Z-16 X+ 3Y+42-22 Variety II 3 5 b. 6 III Find the weights assigned to the three varieties by using matrix inverse corresponding consumption method, given that the weights assigned to a commodity are equal to the sum of weights of the various varieties multiplied by the Total Weight method 2. Solve the following systems of equation using Gauss Jordam a. 11 21 27 2X-5Y+72-6 X-3Y+42-3 3X-8Y+112-11 3. For a watch maker the cost of labor and materials per watch is S 15 and the fixed costs are $ 2000 per day. If each watch sells for $ guarantee that the business break even? 20 how many watches should be produced and sold each day to Show graphically the break even point?

(15%) ties AB and C were considere mber some fixed weight were engels ch of the commodities. The table below possides ation regarding the consumption of three commodities cording to three varieties and also the total weight reined by the commodity. Commodity A B 1 2 I 2 4 5 X+Y+2=7 X + 2Y+3Z-16 X+ 3Y+42-22 Variety II 3 5 b. 6 III Find the weights assigned to the three varieties by using matrix inverse corresponding consumption method, given that the weights assigned to a commodity are equal to the sum of weights of the various varieties multiplied by the Total Weight method 2. Solve the following systems of equation using Gauss Jordam a. 11 21 27 2X-5Y+72-6 X-3Y+42-3 3X-8Y+112-11 3. For a watch maker the cost of labor and materials per watch is S 15 and the fixed costs are $ 2000 per day. If each watch sells for $ guarantee that the business break even? 20 how many watches should be produced and sold each day to Show graphically the break even point?

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A B ASSIGNMENT (15%) commodity. aree commodities AB and C were considered the index number some fixed weight were assigned to varieties in each of the commodities. The table below provides the information regarding the consumption of three commodities according to three varieties and also the total weight received by the Commodity 1 2 3 I 2 4 X+Y+2=7 X+ 2Y 32-16 X +3Y+42-22 S Variety 11 5 6 b. Find the weights assigned to the three varieties by using matrix inverse corresponding consumption method, given that the weights assigned to a commodity are equal to the sum of weights of the various varieties multiplied by the 11 method 2. Solve the following systems of equation using Gauss Jordam a. 21 27 2X-5Y+72-6 X-3Y+42-3 3X-8Y+112-11 3. For a watch maker the cost of labor and materials per watch is S 15 and the fixed costs are $ 2000 per day. If each watch sells for $ 20 how many watches should be produced and sold each day to guarantee that the business break even? Show graphically the break even point?
Transcribed Image Text:A B ASSIGNMENT (15%) commodity. aree commodities AB and C were considered the index number some fixed weight were assigned to varieties in each of the commodities. The table below provides the information regarding the consumption of three commodities according to three varieties and also the total weight received by the Commodity 1 2 3 I 2 4 X+Y+2=7 X+ 2Y 32-16 X +3Y+42-22 S Variety 11 5 6 b. Find the weights assigned to the three varieties by using matrix inverse corresponding consumption method, given that the weights assigned to a commodity are equal to the sum of weights of the various varieties multiplied by the 11 method 2. Solve the following systems of equation using Gauss Jordam a. 21 27 2X-5Y+72-6 X-3Y+42-3 3X-8Y+112-11 3. For a watch maker the cost of labor and materials per watch is S 15 and the fixed costs are $ 2000 per day. If each watch sells for $ 20 how many watches should be produced and sold each day to guarantee that the business break even? Show graphically the break even point?
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