Lecture 2.3 Flashcards

1
Q

Maximizing profit via optimal use of inputs

A

MVP=MFC

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2
Q

Principle of Maximizing profits or allocating resources given constraints

A

equimarginal principle

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3
Q

shows various combination of inputsthat entail same cost

A

Budget line

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4
Q

budget line is mathematically expressed as

A

C0= v1x1+v2x2

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5
Q

slope of isoquant= slope of isocost line

A

mpp1/mpp2 = v1/v2

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6
Q

point of tangency duality

A

combination of inputs that will produce greatest quantity of output, given expenditure represented by C0

Least cost combination of inputs that can be used to produce y0

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7
Q

path traced by producers, connects all points on isoquant map where slope of isoquant equal isocost

A

expansion path

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8
Q

expansion path equation

A

x2= b2v1/b1v2 x1

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9
Q

Ensures that if the farm is not operating on the point of profit maximization, costs are minimized, maximum output is produced

A

equimarginal return principle

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10
Q

true or false equimarginal principle requires farmers operate using combination of inputs such that shadow prices of inputs are equal

A

true

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11
Q

2 components of constrained optimization problem

A

objective function and constraint function

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12
Q

what should the farmer do whenthe multipliers are not equal

A

should reallocate

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13
Q

what does it mean when one multiplier is greater than the other

A

that input is more productive

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14
Q

shadow price

A

MVP/V

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15
Q

output maximization subject to budget constraint soc

A

H>0 positive

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16
Q

unconstrained

A

global maximum

17
Q

constrained

18
Q

multiplier interpretation output maximization wrt budget con

A

the quantity that arise from the last peso spent on input

19
Q

cost minimization subject to a target level output

A

minimize v1x1+v2x2 subject to fx1x2=y0

20
Q

max output subject to budget constraint

A

L=fx1x2- theta (v1x1+v2x2-C0)

21
Q

cost minimization subject to target output level soc

A

negative determinant

22
Q

cost min. subject to target output level multiplier

A

cost of producing the last unit of output

23
Q

revenue max wrt budget constraints

A

R=pfx1x2
subject to v1x1+v2x2=c0

24
Q

revenue max wrt budget constraint multiplier

A

the additional revenue form the last peso spent on inputs

25
revenue max wrt to budget constraints SOC
should be positive
26
cost minimization wrt target revenue level
minimize C=v1x1+v2x2 subject to pf x1x2=R0
27
cost minimization wrt target revenue level multiplier
cost incurred using an input to generate the last peso worth of revenue
28
cost minimization wrt target revenue level soc
should be negative
29
line connecting all points of profit maximization for one input assumingthe other input to be fixed
pseudo scale line
30
point of global profit max
k=1
31
global output maximization
k=0
32
below point of goobal profit maximization
k>1
33
between point of profit max and point of output max, never wish to operate
less than one but greater than 0
34
beyond global output max, MPP negative
k<0
35
pseudo scale line coincide ridgeline
price =0
36
output maximization wrt budget constraint
Max y subject to C0