Producer Theory

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30 Terms

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Producer Theory

Production: Inputs → outputs

  • Goal: Profit maximization/cost minimization

Assumptions: 

  • The firm produces a single good

  • The firm has already chosen which product to produce

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Profit (π) Formula

= Total Revenue (TR) – Total Cost (TC)

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Production Functions

(comparing to utility functions)

Inputs: 

  • Labour 

  • Capital 

Output: q 

Production function: q=f(L, K) 

More assumptions: 

  • The more inputs the firm uses the more output it makes

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Variable Input (Labour)

can be changed in the short run

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Fixed Input (Capital)

can’t be changed in the short run

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Marginal Product of Labour (MPL)

the additional output the firm can produce by using an additional unit of labour (keeping the capital fixed)

<p>the additional output the firm can produce by using an additional unit of labour (keeping the capital fixed)</p>
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Diminishing Marginal Product of Labour

As a firm hires additional units of labour, the marginal product of labour falls

  • E.g. Even hundreds of workers will make little progress digging a hole if they have no shovel to dig with

  • In the short run capital (shovel) is fixed

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Long run Production Decisions

Trade off between L and K (comparing to trade off between pizza and coke)

Isoquants (comparing to indifference curves)

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Cobb-Douglas

<p></p>
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Isoquants

<p></p>
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What does a Higher Isoquant mean?

higher output level

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Marginal Rate of Technical Substitution (MRTSL,K)

the rate at which the firm can trade labour (L) for capital (K), holding the output constant

it’s the (negative of) slope of the isoquant

<p>the rate at which the firm can trade labour (L) for capital (K), holding the output constant</p><p>it’s the (negative of) slope of the isoquant</p>
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Special Cases of Isoquants

<p></p>
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Returns to Scale

a change in the amount of output in response to a proportional increase of the inputs

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Constant Returns to Scale

happens if changing the amount of capital and labour by some multiple changes the quantity of output by exactly the same multiple

doubling labour and capital doubles output

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Increasing Returns to Scale

happens if changing the amount of capital and labour by some multiple changes the quantity of output more than proportionally

doubling labour and capital more than doubles output

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Decreasing Returns to Scale

happens if changing the amount of capital and labour by some multiple changes the quantity of output less than proportionally

output does not fully double when inputs are doubled

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Technology Change (Total factor productivity growth)

an improvement in technology that changes the firms production function such that more output is obtained from the same amount of inputs

<p>an improvement in technology that changes the firms production function such that more output is obtained from the same amount of inputs</p>
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Cost Formulae

  • Total cost = fixed cost + variable cost

  • Fixed cost – fixed input — capital – r (rental rate)

  • Variable cost – variable input — labour – w (wage rate) 

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What determines the shape of Total Costs in the Short-Run?

the law of diminishing marginal product

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Average Costs

total cost / output

in the short run it will decrease at first as the fixed cost needs to be spread - as you produce more it will increase

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Marginal Cost

the cost of producing another unit of output

<p>the cost of producing another unit of output</p>
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Long Run Cost Minimisation

firms choose K and L to maximise production efficiency

cost minimization: economically efficient input combination for a given q

Isocost lines (comparing to budget constraint)

Cost = V(K) + W(L)

<p>firms choose K and L to maximise production efficiency</p><p>cost minimization: economically efficient input combination for a given q</p><p>Isocost lines (comparing to budget constraint)</p><p>Cost = V(K) + W(L)</p>
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Isocost Lines

shows what combinations of the two inputs can be employed for a given cost

<p>shows what combinations of the two inputs can be employed for a given cost</p>
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Isoquants and Isocost Lines

shows what combinations of the two inputs can be employed for a given cost

<p>shows what combinations of the two inputs can be employed for a given cost</p>
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Isoquants and Isocost Lines: Cost Minimisation

tells us how cheaply it is possible to produce a given level of output – and what is the best combination of inputs to use

The key point is at tangency between a given isoquant and the lowest attainable isocost line

MRTS = w/r

Conditions (comparing to optimal consumption)

<p>tells us how cheaply it is possible to produce a given level of output – and what is the best combination of inputs to use</p><p>The key point is at tangency between a given isoquant and the lowest attainable isocost line</p><p>MRTS = w/r</p><p>Conditions (comparing to optimal consumption)</p>
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Cost Curves in the Long Run

In the long run, firms can vary the amount of capital they employ. They can therefore shift onto different short run cost curves. Owing to economies of scale, and subsequent diseconomies of scale, the long run average cost curve is an envelope around short run average cost curves:

The long run marginal cost curve passes through the minimum of the long run average cost curve

<p><span>In the long run, firms can vary the amount of capital they employ. They can therefore shift onto different short run cost curves. Owing to economies of scale, and subsequent diseconomies of scale, the long run average cost curve is an envelope around short run average cost curves:</span></p><p><span>The long run marginal cost curve passes through the minimum of the long run average cost curve</span></p>
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Economies of Scale

if doubling output causes cost to less than double

total cost rises at a slower rate than output rises

may be due to: fixed costs; specialisation; quality of machinery

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Diseconomies of Scale

if doubling output causes cost to more than double

total cost rises at a faster rate than output rises

may be due to: managerial diseconomies / bureaucracy; geographical diseconomies

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Constant Economies of Scale

if doubling output causes cost to double

total cost rises at the same rate as output rise