An infinite capacity planning report would typically show what type of load profile?

True statements regarding the EOQ (Economic Order Quantity) formula include which of the following?
I. It attempts to balance ordering costs with carrying costs.
II. It is a lot-sizing method.
III. The carrying cost portion is considered a "management policy variable".

There are occasions when the quality of a product will not meet specifications without rework. When this occurs, the product will go back through some of the same operations and maybe some new ones as well. Which of the following describes the best way to handle the rework, so as to be able to calculate the required capacity including the rework?

Which of the following could be an alternative way of dealing with capacity shortages?

When the MPS is infeasible to produce, which of the following techniques would be used to smooth the capacity requirements?

In a manufacturing operation, capacity to produce is available based on the machine availability. However, the machine requires a special mold which is being repaired, therefore the capacity to produce on the machine is constrained. This type of constraint is known as a:

There are multiple strategies in terms of planning capacity to ensure the capability of producing the planned production. One strategy is to employ a capacity cushion in which the available capacity is more than the needed capacity to meet the plan. The negative aspect of maintaining a capacity cushion is that it reduces:

Of the various capacity planning methods available for high level planning, which would be considered the simplest to establish and use?

To use a resource profile to generate rough-cut capacity plans, all of the following data is necessary EXCEPT:

Which of the following is used in conjunction with time phased MRP records and shop floor system records to calculate the capacity needed to produce both open shop orders and planned orders?

A listing of the required capacity and key resources needed to manufacture one unit of a selected item or family is best defined as: