Answer:
Following is the solution for the given problem.
Explanation:
Best order size, EOQ =√2DS/H
EOQ = √2*4700*60/5
EOQ = 336 units.
D = 4700/300 = 15.66.
σ L= √∑σ²
= √3*(5)² = 8.66.
Reorder point, R = D*L+ z σ L
Reorder point, R = 15.66*3 + 1.282*8.66
Reorder point, R = 58 units.
The equivalent units for the month for the first department for material is 48,000 and for labor and overhead 46000.
What is the weighted average ?
- One of three methods for valuing the stock in your company's inventory is the weighted average cost method, which establishes the average cost of all the products in your inventory based on their individual costs and the quantity of each item that is kept on hand.
- The weighted average is used by businesses to calculate the amount that goes into inventory and the cost of products sold (COGS).
- Due to the variety of inventory stock kinds or the same stock items being purchased at various times, a firm may pay varying costs when purchasing pieces of inventory.
Total units transferred = 42000
and, units of ending WIP = 6000(material), 4000(Labor), 4000(overhead)
So,
Equivalent units of production = 48000(material), 46000(Labor), 46000(overhead)
The equivalent units for the month for the first department for material is 48,000 and for labor and overhead 46000.
Learn more about weighted average here:
brainly.com/question/16557719
#SPJ4
Answer:
Power is another source other than inheritance.
Hope this helped you!
Explanation:
Answer:
Order size = 23 cars
The number of orders = 23
Explanation:
The economic order quantity (EOQ) is the order size that reduces the balance of holding and ordering cost. It is to be noted that at EOQ, the carrying cost is equal to the holding cost.
The EOQ is computed as shown below;
= √ 2 × Co × D)/Ch
Co = Ordering cost
D = Annual demand
Ch = Carrying cost
EOQ = √ 2 × 500 × 529 / 1,000
EOQ = 23
Number of cars to be ordered per time, I.e optimal order size = 23
Order size = 23 cars
2. The number of times orders should be placed per year would be calculated as;
Number of orders = Annual demand / Order size
Number of orders = 529 / 23
Number of orders = 23
Answer:
is this a question? maybe you could give more context.