The bill of material (BOM) for Products A and B are shown below followed by a table of inventory data (called Exhibit 1). The master production scheduling (MPS) for A calls for 150 units of A to be completed in Week 4 and another 225 units to be completed in Week 5. End item A has a two-week lead time. The MPS calls for 400 units of B to be completed in Week 6. End item B has a one-week lead time. $The bill of material (BOM) for Products A and B are shown below followed by a table of inventory data (called Exhibit 1). The master production scheduling (MPS) for A calls for 150 units of A to be completed in Week 4 and another 225 units to be completed in Week 5. End item A has a two-week lead time. The MPS calls for 400 units of B to be completed in Week 6. End item B has a one-week lead time. Exhibit 1 \begin{array}{|l|l|l|l|} \hline \text { DATA CATEGORY } & \text { C } & \text { D } & \text { E } \\ \hline \text { Lot Sizing Rule } & \text { FOQ }=800 & \text { LFL } & \text { POQ =4 } \\ \hline \text { Lead Time } & 1 \text { week } & 2 \text { weeks } & 1 \text { week } \\ \hline \text { Scheduled Receipt } & 400 \text { (Week 1) } & 80 \text { (Week 1) } & \text { None } \\ \hline \text { Beginning Inventory } & 80 & 60 & 100 \\ \hline \end{array} ____________________________________________________________________ -Using the data given in Exhibit 1, determine the gross requirements for Item E in Week 2. A) 450 B) 300 C) 1,600 D) 1,900$ Exhibit 1

\begin{array}{|l|l|l|l|}\hline \text { DATA CATEGORY } & \text { C } & \text { D } & \text { E } \\\hline \text { Lot Sizing Rule } & \text { FOQ }=800 & \text { LFL } & \text { POQ =4 } \\\hline \text { Lead Time } & 1 \text { week } & 2 \text { weeks } & 1 \text { week } \\\hline \text { Scheduled Receipt } & 400 \text { (Week 1) } & 80 \text { (Week 1) } & \text { None } \\\hline \text { Beginning Inventory } & 80 & 60 & 100 \\\hline\end{array}

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-Using the data given in Exhibit 1, determine the gross requirements for Item E in Week 2.
A) 450
B) 300
C) 1,600
D) 1,900

Capacity Requirements Are Computed by Multiplying the Number of Units

Multiple Choice

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