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Page 1: Chapter 9:

Chapter 9:

Input Use and Demand for Inputs

Page 2: Chapter 9:

Key Topics

1. Derived demand for inputs

2. Revenue concepts related to input usea. Total revenue product (TRP)

b. Average revenue product (ARP)

c. Marginal revenue product (MRP)

3. Profit-maximizing input levela. Profit-max input rule (MRP = input P)

b. Input demand curve

c. Shifts in factor demand curves

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Derived Demand

The demand for resources (inputs) is dependent on (or derived from) the demand for the outputs those resources can be used to produce.

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Input & Output Decisions

Related via production function

q

q*

L* L

TP

Q* = profit-maximizing q L* = profit-maximizing L

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Revenue Concepts that are functions of input usage

Total Revenue Product (TRP)Average Revenue Product (ARP)Marginal Revenue Product (MRP)

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Revenue Products

Total Revenue Product

= TRP

= TP x P

= paired observations on the $ value of output and physical units of a variable input

Page 7: Chapter 9:

Revenue Products

Average Revenue Product

= ARP

= AP x P

= revenue per unit of input

Page 8: Chapter 9:

Revenue Products

Marginal Revenue Product

= MRP

= MP x P (= MR*)

= additional revenue per unit of additional input

*for competitive firm

Page 9: Chapter 9:

Total RevenueProduct ($)

Average &Marginal RevenueProduct ($)

TP x P = TRP

AP x P = ARP

Input a

MP x MR = MRP

Input a

0

0

A

B C

a1 a2 a3

a1 a2 a3

Page 10: Chapter 9:

Profit-Maximizing Input Level

Keep using an input up to the point where the additional revenue from the last additional unit equals the additional cost

MRP = input P

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Labor Price (= w)

$

P

S

DL

$

L

MktFirm

P = w

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Profit-Maximizing Input Level

$

$

LL*

TRP

TCπ*L*

LMRP

wARP

Page 13: Chapter 9:

Find D for Variable Input (e.g. L)

$

ARP

W3

W2

W1

MRP

LL3 L2 L1

Page 14: Chapter 9:

Increased D for Labor (examples)

$

w

w1

w2

MRP

LL1 L2

Page 15: Chapter 9:

Increased D for Labor (examples)

$

P ofOutput

LL1 L2

w P2 > P1

MRP2 (P2)

MRP1 (P1)

Page 16: Chapter 9:

Increased D for Labor (examples)

$

MP

MP2 > MP1

w

L

MRP2 (MP2)

MRP1 (MP1)

L1 L2

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Profit-Max Input Rule = Profit-Max Output Rule

MRP = MFC MPL ∙ MR = w

MR = w / MPL

MR = MC

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Profit Max Input Side = Profit Max Output Side

TPq

q*

LL*

Page 19: Chapter 9:

Profit Max Input Side = Profit Max Output Side

$

w

MRP

LL*

Page 20: Chapter 9:

Profit Max Input Side = Profit Max Output Side

$

MC

MR

qq*

Page 21: Chapter 9:

Other Input Economics Applications

1. Professional athletes (salaries)

2. Land (rent and usage)


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