S. No. Name of the Scheme Sample project DPR How to Pay 1. NGO &TRUST REGISTRATION 500/-(DOCUMENTATION) 2. NGO AUDIT REPORTS 500/-(DOCUMENTATION) 3. NGO ANNUAL REPORTS 500/-(DOCUMENTATION) 4. CENTRAL GOVT.SCHEEMS –CD 500/- 5. FOREIGN FUNDIND AGENCIES-CD 500/- 6. FCRA ONLINE REGISTRATION 500/- 7. 12 A REGISTRAION 500/-(DOCUMENTATION) 8. 80 G REGISTRATION 500/-(DOCUMENTATION) 9. 35 AC REGISTRATION 1‚000/-(DOCUMENTATION) 10. 35 1& 2 REGISTRATION
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owned = 8‚000 + 500 + 1‚500 + 1‚000 + 905 + 500 + 2‚000 = 14‚405 Utilization = 55% (8‚000 / 14‚405) Customer Receiving Status 24 Status 40 Status 41 Parts (order forms in Que) Supplier (waiting for parts) Status 42 Status 20 Throughput (units/week) 1000 1000 700 405 405 405 405 405 1000 (1000 x 70%) [(1000 x 30%) +(700 x 15%)] [(700 x 85%) + 405] Inventory (units) 8000 500 1500 1000 905 500 405 500 2000 (8 weeks x 1000 units) (500 + 405) I = RxT
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to: 3x1 + 2x2 ≤ 500 4x1 + 5x2 ≤ 800 X1‚ x2 ≥ 0 Transform this model to standard form. Maximize Z = 12x1 + 16x2 + 0s1 +0s2 3x1 + 2x2 + s1 = 500 4x1 +5x2 + x2 = 800 X1‚ x2‚ s1‚ s2 ≥ 0 a). Identify the amount of unused resources (slack) at each of the graphical points. 3x1 + 2x2= 500 4x1 + 5x2 = 800 X1 = 0‚ x2 = 250 X1 = 0‚ x2 = 160 X2 = 0‚ x1 = 500/3 X2 = 0‚ x1 = 200 Maximize Z = 12x1 + 16x2 At point A (0‚ 0) Z = 0 At point B (500/3‚ 0) Z = 12(500/3) + 16(0) Z = 2000
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(non deductible) | 1 700 | | Depreciation – buildings (non deductible) | 7 600 | | Depreciation – plant | 22 500 | | Insurance expense | 4 200 | | Development expenditure | 15 000 | | Doubtful debts expense | 4 100 | | Annual leave expense | 46 000 | 101 100 | | | | Deduct: | | 357 800 | Royalty revenue (tax exempt) | 8 000 | | Bad debts written off | 3 500 | | Annual leave paid | 52 000 | | Insurance paid | 3 700 | | Depreciation – plant (tax) | 30 000 | |
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∑XiB=500 ∑XiC=500 ∑X1j=450 ∑X2j=600 ∑X3j=350 Xij= integer The VAM penalty cost is given by‚ The initial allocation in VAM method is made in the row or column that has the highest penalty cost. In following table‚ column C has highest penalty cost i.e. $350. and we choose cell 4C. Iteration 1) A B C Hongkong Singapore Taipei Supply Penalty 1 LA 300 210 340 450 90 2 Savannah 490 520 610 600 30 3 Galveston 360 320 500 350 40 4 Dummy 0 0 0 200 200 200 Demand 600 500 500 1400
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µ+Φ-1(Cu/(Cu+C0))δ Q=500+ Φ-1(.8/(.2+.8))100 Q=500+(..7881)(100) Q=579 This is off by 5 newspapers from the model given in the spreadsheet‚ which results in a $.03 difference in profits Se ingresa el resultado de la pregunta 1. El cual se resuelve con el siguiente enunciado. a. Sheen should stock the optimal stocking quantity in this situation‚ which is 584 newspapers. The expected profit at this stocking quantity is $331.44. b. Q= µ+Φ-1(Cu/(Cu+C0))δ Q=500+ Φ-1(.8/(.2+.8))100 Q=500+(..7881)(100) Q=579
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