In production theory, understanding cost curves is crucial. Short-run costs involve fixed and variable components, while long-run costs are entirely variable. This distinction shapes how firms make decisions about output and resource allocation over different time horizons.
Cost curves illustrate the relationship between production levels and expenses. Short-run curves show immediate cost changes, while long-run curves reveal optimal plant sizes. These concepts help businesses plan efficiently and adapt to market conditions, balancing short-term flexibility with long-term strategy.
Short-Run vs Long-Run Costs
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Short run defined as period where at least one factor of production remains fixed (typically capital)
Long run allows all factors of production to be variable
Economic time concept based on input flexibility rather than calendar time
Short-run planning horizon typically less than one year
Long-run decisions may span several years
Firms adjust output by changing variable inputs in short run
Firms can adjust all inputs, including plant size, in long run
Cost Characteristics
Short-run costs include both fixed and variable components
Long-run costs entirely variable as all inputs can be adjusted
Short-run cost curves derived from production function with fixed input
Long-run cost curves envelop multiple short-run curves
Fixed costs (rent, insurance) remain constant in short run regardless of output
Variable costs (raw materials, labor) change with output level in short run
Types of Short-Run Costs
Fixed and Variable Costs
Total Fixed Cost (TFC) remains constant regardless of output level
Examples: rent, insurance premiums, property taxes
Total Variable Cost (TVC) changes with output level
Examples: raw materials, direct labor wages, utilities
Total Cost (TC) equals sum of TFC and TVC
Represents all expenses incurred in production
T C = T F C + T V C TC = TFC + TVC TC = TFC + T V C
Average Fixed Cost (AFC) decreases continuously as output increases
Demonstrates spreading of fixed costs over larger quantities
A F C = T F C Q AFC = \frac{TFC}{Q} A FC = Q TFC , where Q is quantity produced
Average and Marginal Costs
Average Variable Cost (AVC) typically exhibits U-shaped curve
Reflects law of diminishing returns
A V C = T V C Q AVC = \frac{TVC}{Q} A V C = Q T V C
Average Total Cost (ATC) equals sum of AFC and AVC
Also typically U-shaped
A T C = A F C + A V C = T C Q ATC = AFC + AVC = \frac{TC}{Q} A TC = A FC + A V C = Q TC
Marginal Cost (MC) represents change in total cost for each additional unit of output
Intersects both AVC and ATC at their minimum points
M C = Δ T C Δ Q MC = \frac{\Delta TC}{\Delta Q} MC = Δ Q Δ TC
Relationship between MC and average costs
When MC < ATC, ATC is decreasing
When MC > ATC, ATC is increasing
When MC = ATC, ATC is at its minimum point
Short-Run and Long-Run Cost Curves
Relationship Between Short-Run and Long-Run Curves
Long-run average cost (LRAC) curve derived from envelope of short-run average total cost (SRATC) curves
Each point on LRAC curve represents tangency point with different SRATC curve
Indicates optimal plant size for that output level
LRAC curve typically flatter than individual SRATC curves
Reflects greater flexibility in input adjustment over long run
Economies of scale represented by downward-sloping portion of LRAC curve
Average costs decrease as output expands
Diseconomies of scale shown by upward-sloping portion of LRAC curve
Average costs increase with output expansion
Planning Horizon and Efficiency
Minimum point on LRAC curve indicates most efficient scale of production
Neither economies nor diseconomies of scale exist at this point
Relationship between SRATC and LRAC curves illustrates concept of planning horizon
Demonstrates firm's ability to optimize production over time
Short-run cost minimization constrained by fixed inputs
Long-run cost minimization allows for full input adjustment
Firms can choose optimal plant size for each output level
Long-Run Average Cost Curve Behavior
Economies and Diseconomies of Scale
Long-run average cost (LRAC) curve typically U-shaped or L-shaped
Reflects different stages of returns to scale
Economies of scale occur when LRAC curve slopes downward
Average costs decrease as output expands
Sources: specialization, technological advantages, bulk purchasing power
Constant returns to scale represented by flat portion of LRAC curve
Average costs remain constant as output changes
Diseconomies of scale shown by upward-sloping LRAC curve
Often due to management inefficiencies or resource constraints
Examples: communication breakdowns, coordination problems
Industry Structure and Efficiency
Minimum efficient scale (MES) smallest output level minimizing long-run average costs
Determines optimal plant size for cost efficiency
Industry structure influenced by shape of LRAC curve
Industries with significant economies of scale tend to be more concentrated (fewer, larger firms)
Industries with constant returns to scale may have many firms of different sizes
Learning curves can affect LRAC
Firms may experience decreasing costs over time
Results from improved efficiency and knowledge accumulation
Examples: increased worker productivity, refined production processes