Chapter 6 Flashcards

1
Q

production function.

A

Mathematical relationship between amount of output and various combinations of inputs

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2
Q

Short run

A

Period of time in which one more inputs used in production cannot be changed

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3
Q

Long Run

A

Period of time when all inputs in production can be changed.

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4
Q

diminishing returns.

A

If the amount of capital is held constant, each additional worker produces less incremental output than the last, and vice versa.

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5
Q

Marginal Product

A

additional output that a firm can produce using an additional unit of an input.

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6
Q

Marginal Product of Labor Formula (non-calc)

A

Change in Quantity / Change in Labor

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7
Q

diminishing marginal product

A

As a firm employs more of one input, while holding all others fixed, the marginal product of that input will fall.

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8
Q

Marginal Product of Labor Formula (calc)

A

Partial derivative of Q with respect to L

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9
Q

How to find marginal cost from total cost

A

MC is derivative of total cost

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10
Q

To minimize any equation…

A

Set = 0 and solve

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11
Q

Average Product Formula

A

Quantity/Labor

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12
Q

isoquant

A

curve representing combinations of inputs that allow a firm to make a particular quantity of output

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13
Q

marginal rate of technical substitution

A

The rate at which the firm can trade input X for input Y, holding output constant

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14
Q

MRTSxy

A

MPx/MPy

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15
Q

If an isoquant is relatively straight

A

inputs are relatively substitutible

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16
Q

If an isoquant is relatively curved

A

inputs are relatively complementary

17
Q

When two goods are perfect substitutes

A

isoquant is straight

18
Q

When two goods are perfect complements

A

isoquants at right angles

19
Q

Isocost line

A

shows all of the input combinations that yield the same cost.

20
Q

Where is cost minimized?

A

Where isoquant is tangent to lowest isocost line

21
Q

Cost is minimized when (formula)

A

MPk/r = MPl/w

22
Q

Returns to Scale

A

Increase in Input when all inputs are increased in the same proportion

23
Q

Constant Returns to Scale

A

production increases proportionally with inputs

Example: inputs double, outputs double

24
Q

Increasing Returns to Scale

A

changing all inputs by the same proportion changes output more than proportionally.
Example: inputs double, outputs quadruple

25
Q

Decreasing Returns to Scale

A

changing all inputs by the same proportion changes output less than proportionally.
Example: quadruple inputs, output only doubles

26
Q

Technological change shifts isoquant

A

left (inward)