question 49 (1 point)\nlisten\nin a garments factory, a part requires 0.10 hours of labor per unit in work…

question 49 (1 point)\nlisten\nin a garments factory, a part requires 0.10 hours of labor per unit in work center b and 1 hour of setup time. the planned order release (order size) for a week is 2000 units. which of the following is the capacity requirement for a week at work center b?\n101\n151\n201\n251\nquestion 50 (1 point)\nlisten\nwhich of the following is true of the lot - for - lot (lfl) rule?\nit minimizes the costs associated with production setups.\nit ignores the costs associated with purchase orders.\nit maximizes the amount of inventory that needs to be carried.\nit masks the true nature of dependent demand.\nquestion 51 (1 point)\nlisten\na company currently has no items in inventory. the demand for the next four months is 200, 400, 250, and 350 units. assuming a level production rate of 350 units per month, determine the ending inventory at the end of the fourth month.\n100\n150\n200\n250
Answer
Question 49
Explanation:
Step1: Calculate labor - hours for units
The labor - hours per unit is 0.10 hours and the order size is 2000 units. So the labor - hours for units is $0.10\times2000 = 200$ hours.
Step2: Add setup time
There is 1 hour of setup time. So the total capacity requirement is $200 + 1=201$ hours.
Answer:
201
Question 50
Brief Explanations:
The lot - for - lot (LFL) rule produces exactly the quantity demanded in each period, ignoring purchase order costs. It does not minimize setup costs (as it may require frequent setups), does not maximize inventory, and does not mask dependent demand.
Answer:
It ignores the costs associated with purchase orders.
Question 51
Explanation:
Step1: Calculate total production
The production rate is 350 units per month for 4 months, so the total production is $350\times4=1400$ units.
Step2: Calculate total demand
The total demand is $200 + 400+250 + 350=1200$ units.
Step3: Calculate ending inventory
Ending inventory=Total production - Total demand. So, the ending inventory is $1400 - 1200 = 200$ units.
Answer:
200