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fixed cost (FC)
a cost that does not depend on the quantity of ouput produced; the cost of the fixed input
also called an overhead cost
variable cost (VC)
a cost that depends on the quantity of output produced; the cost of the variable input
total cost
sum of the fixed cost and variable cost of producing a quantity of output
TC = FC + VC
total cost curve
shows how total cost depends on the quantity of output
slopes upward: ↑output, diminishing returns lead to ↑VC → ↑TC
as output increases, what happens to the TPC and the TCC?
TPC → increases and gets flatter
TCC → increases and gets steeper
*both due to diminishing returns to inputs
*as output increases, MC increases b/c MP of variable input decreases
marginal cost
the change in TC generated by producing one more unit of output
MC = ΔTC/ΔQ
essentially ΔVC/ΔQ in the short run
slope of TC
MC
slope of TP
MP
average total cost (ATC)/average cost
total cost divided by quantity of output (cost per unit of output); equal to the sum of AFC and AVC
ATC = TC/Q
ATC = AFC + AVC
U-shaped ATC curves
fall @ low levels of output, then rise at higher levels
ATC curve
shows how ATC depends on output
2 components of ATC
AFC and AVC
average fixed cost (AFC)
fixed cost per unit of output
FC/Q
average variable cost (AVC)
variable cost per unit of output
VC/Q
why is the ATC curve U-shaped?
AFC and AVC move in opposite directions as output increases
AFC↓ as output↑ → spreading effect (numerator constant, denominator increasing)
AVC↑ as output↑ → diminishing returns effect (increased variable input needed for each unit of output)
2 opposing effects increasing output has on AVC
spreading effect
diminishing returns effect
spreading effect
the larger the output, the greater the quantity of output over which the fixed cost is spread, leading to a lower AFC
diminishing returns effect
the larger the output, the greater the amount of the variable input required to produce additional units, leading to a higher AVC
spreading vs. D.R. effects at different levels of output
@ low output → spreading dominates D.R.
small increases in output → large decrease in AFC
ATC slopes downward
@ high output → D.R. dominates spreading
AFC is already small, increases in output have a small spreading effect
D.R ↑ as output rises
ATC slopes upward
@ bottom of ATC → effects balance
ATC is @ a minimum
why does MC slope upward?
diminishing marginal returns
why does AVC slope upward?
diminishing marginal returns
why is the AVC curve flatter than the MC curve?
the higher cost of an additional unit is averaged in AVC
why does AFC slope downward?
spreading effect
where does MC intersect ATC?
intersects ATC from below at minimum-cost output
minimum-cost output
the quantity of output at which ATC is lowest (the bottom of the U)
comparing MC and ATC at different values
@ minimum-cost output
ATC = MC, bottom of U, ATC is constant
@ output < minimum-cost output
MC < ATC, downward part of U, ATC falls
@ output > minimum-cost output
MC > ATC, upward part of U, ATC rises
why does MP slope downward?
diminishing returns
why does MC actually have a “swoosh” shape?
initial downward slope @ low output
employing workers → specialization
increasing returns to labor → MC↓
makes MC↓ and MP↑
upward slope @ higher output
after some point → diminshing returns to labor
MC starts ↑ and “swooshes” upward
for same reason, AVC is a U
relationship between MP and MC
move in opposite directions
average product
of an input, the total product divided by the quantity of the input
average product curve
for an input, shows the relationship between the average product and the quantity of the input
relationship between AP and AVC
move in opposite directions
relationship between MC and ATC
ATC will fall as long as the MC<ATC
MC rises so that MC>ATC, the ATC will begin to rise
If the MC of the next unit is equal to the current ATC, ATC will not change