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In order to maximize total pro ts, a rm should hire additional units of a resource as long as each adds more to the rm s total revenue than to its total costs. The increase in total revenue is the MRP. The increase in total cost gives the marginal resource cost (MRC). If the rm is a perfect competitor in the resource market, it can hire any quantity of the variable resource at the given resource price, so MRC equals the resource price. Thus to maximize total pro ts, the rm should hire the resource until MRP equals the resource price. The declining MRP schedule then represents the rm s demand schedule for the resource.

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Node copy(Node list) // returns: a new list that is a duplicate of the specified list;

When we execute the option Show Me Documents From, a list is generated of the current documents attached to this object. We can execute the document by double-clicking it to show us the display of the text message. Once we have positioned the object in the Object Name field, we can start the process of creating a document by choosing the icon for Create (blank sheet of paper). Once that is confirmed, the Create New Document dialog box appears, as

Note that the new list must be completely independent of the specified list. Changing one list should have no effect upon the other. 3.6 Write and test this method:

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Node sublist(Node list, int p, int q) // returns: a new list that contains copies of the q-p nodes of the // specified list, starting with node number p (starting with 0); For example, if list is {22, 33, 44, 55, 66, 77, 88, 99}, then sublist(list, 2, 7) will

return the new list {44, 55, 66, 77, 88}. Note that the two lists must be completely independent of each other. Changing one list should have no effect upon the other. 3.7 Write and test this method:

void append(Node list1, Node list2) // precondition: list1 has at least one node; // postcondition: list1 has list2 appended to it; For example, if list1 is {22, 33, 44, 55} and list2 is {66, 77, 88, 99}, then append(list1, list2) will change list1 to {22, 33, 44, 55, 44, 55, 66, 77, 88}. Note that

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If the rm is an imperfect competitor in the commodity market, the MRP declines both because the MPP declines and because the rm must lower the commodity price in order to sell more units. If the rm remains a perfect competitor in the resource market, the rm again maximizes total pro ts when it hires the resource until MRP equals the resource price. The declining MRP schedule then represents the rm s demand schedule for the variable resource. Example 16.1 In Table 16.1, column 1 refers to units of a variable resource, say, labor, employed in a given plant. Column 2 gives the total product produced. Column 3 gives the marginal physical product or the change in total product per unit change in the use of the resource. Commodity price (column 4) declines because of imperfect competition in the commodity market. TR (column 5) is obtained by multiplying commodity price by total product. Column 6 gives the MRP, measured as the change in total revenue. MRP declines both because MPP declines and because the product price declines. A rm that is a perfect competitor in the resource market would maximize its total pro ts by employing the resource until the MRP equals the resource price. Table 16.1

no new nodes are created by this method. 3.8 Write and test this method:

Node concat(Node list1, Node list2) // returns: a new list that contains a copy of list1, followed by // a copy of list2; For example, if list1 is {22, 33, 44, 55} and list2 is {66, 77, 88, 99}, then concat(list1, list2) will return the new list {22, 33, 44, 55, 44, 55, 66, 77, 88}. Note

that the three lists should be completely independent of each other. Changing one list should have no effect upon the others. 3.9 Write and test this method:

void set(Node list, int i, int x) // replaces the value of element number i with x; For example, if list is {22, 33, 44, 55, 66, 77, 88, 99}, then set(list, 2, 50) will change list to {22, 33, 50, 55, 66, 44, 88, 99}.

The declining MRP schedule of columns 6 and 1 in Table 16.1 is the rm s demand schedule for the resource and is graphed as d in Figure 16-1. At the resource price of $50, the rm will hire one unit of the resource. At the resource price of $31, the rm will hire two units of the resource, and so on.

3.10 Write and test this method:

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