For a given component in an MRP plan, under lot-for-lot ordering

For a given component in an MRP plan, under lot-for-lot ordering, planned order size are equal to net requirements. True False

The correct answer and explanation is :

Answer: True

Under lot-for-lot (L4L) ordering in a Material Requirements Planning (MRP) system, the planned order size is always equal to the net requirements for each period. This is because the lot-for-lot approach schedules orders exactly when they are needed and in the exact quantity required, without carrying excess inventory.

Explanation

  1. Definition of Lot-for-Lot (L4L)
  • The Lot-for-Lot (L4L) ordering policy is a technique used in MRP where the order quantity is set to match the net requirements for each period.
  • It avoids carrying excess inventory and ensures that materials are ordered and received just in time for production.
  1. Net Requirements in MRP
  • Net Requirements = (Gross Requirements) – (On-hand Inventory) – (Scheduled Receipts)
  • This means that if a component has a demand of 100 units in a given period and there is no available inventory or scheduled receipts, the planned order will also be 100 units.
  1. How L4L Works in an MRP System
  • Suppose a company needs 200 units of a component in Week 4 and 150 units in Week 5.
  • If no safety stock or existing inventory is available, the system will create a planned order release of 200 units in Week 4 and 150 units in Week 5.
  • The order size is always equal to the net requirement.
  1. Advantages of Lot-for-Lot
  • Minimizes inventory holding costs since only the required quantity is ordered.
  • Reduces waste and prevents excess stock accumulation.
  • Ensures fresh stock availability, particularly useful for perishable goods.
  1. Disadvantages
  • Frequent orders may lead to higher ordering and setup costs.
  • It might not be optimal for bulk discounts or economic order quantities.

Conclusion

Since the planned order size under lot-for-lot ordering is exactly equal to the net requirements, the statement is True.

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