Total cost computation of decentralized scenario
Product | Ordering cost, K | Product value, C | i | z | Lead time, L | ||
A | $25 | $15 | 24% | 1.645 | 0.750 | ||
B | $25 | $30 | 24% | 1.645 | 0.750 | ||
C | $25 | $25 | 24% | 1.645 | 0.750 | ||
Product | d1 | s1 |
EOQ, Q1= [2*12*d1*K / i.C]1/2 |
Safety stock, SS1 = z.s1.√L | Annual ordering cost (12d1/Q1)*K | Annual carrying cost (Q1 / 2 + SS1)*i.C | Total relevant cost |
A | 3,000 | 500 | 707 | 712 | $1,272.98 | $3,835.80 | $5,108.78 |
B | 8,000 | 250 | 816 | 356 | $2,941.18 | $5,500.80 | $8,441.98 |
C | 12,500 | 3,500 | 1118 | 4986 | $3,354.20 | $33,270.00 | $36,624.20 |
Product | d2 | s2 |
EOQ, Q2= [2*12*d2*K / i.C]1/2 |
Safety stock, SS2 = z.s2.√L | Annual ordering cost (12d2/Q2)*K | Annual carrying cost (Q2 / 2 + SS2)*i.C | Total relevant cost |
A | 5,000 | 700 | 913 | 997 | $1,642.94 | $5,232.60 | $6,875.54 |
B | 9,500 | 335 | 890 | 477 | $3,202.25 | $6,638.40 | $9,840.65 |
C | 15,000 | 2,500 | 1225 | 3561 | $3,673.47 | $25,041.00 | $28,714.47 |
Total cost | $95,605.62 |
Total cost computation of centralized scenario
Product | Ordering cost, K | Product value, C | i | z | Lead time, L | ||
A | $25 | $15 | 24% | 1.645 | 0.750 | ||
B | $25 | $30 | 24% | 1.645 | 0.750 | ||
C | $25 | $25 | 24% | 1.645 | 0.750 | ||
Product | dC = d1 + d2 | sC= √(s12+ s12) |
EOQ, QC= [2*12*dC*K / i.C]1/2 |
Safety stock, SSC = z.sC.√L | Annual ordering cost (12dC/QC)*K | Annual carrying cost (QC / 2 + SSC)*i.C | Total relevant cost |
A | 8,000 | 860.2 | 1155 | 1225 | $2,077.92 | $6,489.00 | $8,566.92 |
B | 17,500 | 418.0 | 1208 | 595 | $4,346.03 | $8,632.80 | $12,978.83 |
C | 27,500 | 4,301.2 | 1658 | 6127 | $4,975.87 | $41,736.00 | $46,711.87 |
Total cost | $68,257.62 |
So, cost savings due to centralization = $95,605.62 - $68,257.62 = $27,348 per annum
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