Invisible Hand Property 1
Invisible hand property 1: in a competitive industry, the total industry costs of production are minimized
A firm in a competitive industry increases output until P = MC
Every firm in the same industry faces the same prices
In a competitive market with N firms:
P = MC1 = MC2 = … = MCN
MC1 is the marginal cost of firm 1, MC2 is the marginal cost of firm 2, and so on
Example:
You own two farms that you grow corn on
Farm 1 is on a hilly region where it is costly to seed and plow
Farm 2 is on ideal land for growing corn
You want to grow 200 bushels
The lowest-cost way to produce that amount is to produce all 200 bushels on Farm 2
The marginal costs of production on Farm 2 are lower than on Farm 1 for any level of output
What if you produced all 200 bushels on Farm 2 and no bushels on Farm 1?
How do you lower your total costs of production?
Instead of producing all 200 bushels on Farm 2, produce 197 on Farm 2 and 3 on Farm 1
When your produce on Farm 2, your costs of production decrease (this is the marginal cost of producing those last few bushels on Farm 1
You should continue producing fewer bushels on Farm 2 and more on Farm 1 if the marginal costs of production of Farm 2 exceed those on Farm 1
produce less on Farm 2 and more on Farm 1 if MC2 > MC1
You should switch production to from Farm 1 to Farm 2 if MC1 > MC2
The way to minimize the total costs of production is to produce just so much on each farm so that the marginal costs of production are equalized (MC1 = MC2)
If you own both farms, you can allocate production across the two farms so that the marginal costs of production are equal and so the total costs of production are minimized
Another situation:
Farm 1 is in North Carolina and owned by Sandy and Farm 2 is in Iowa and owned by Pat
Sandy and Pat will never meet
Sandy and Pat sell their corn in the same market so each of them sees the same price of corn
How will they each maximize their profits?
Sandy will set P = MC1 and Pat will set P = MC2
This means that MC1 = MC2
If P = MC1 = MC2, then total costs of production are minimized
This means that a free market can mimic an ideal central planner
If Sandy and Pat only know their own market then they can still choose the output levels that minimize their own total costs
A central planner can’t allocate production correctly if it doesn’t know one of the other markets
Invisible hand property 1: in a competitive industry, the total industry costs of production are minimized
A firm in a competitive industry increases output until P = MC
Every firm in the same industry faces the same prices
In a competitive market with N firms:
P = MC1 = MC2 = … = MCN
MC1 is the marginal cost of firm 1, MC2 is the marginal cost of firm 2, and so on
Example:
You own two farms that you grow corn on
Farm 1 is on a hilly region where it is costly to seed and plow
Farm 2 is on ideal land for growing corn
You want to grow 200 bushels
The lowest-cost way to produce that amount is to produce all 200 bushels on Farm 2
The marginal costs of production on Farm 2 are lower than on Farm 1 for any level of output
What if you produced all 200 bushels on Farm 2 and no bushels on Farm 1?
How do you lower your total costs of production?
Instead of producing all 200 bushels on Farm 2, produce 197 on Farm 2 and 3 on Farm 1
When your produce on Farm 2, your costs of production decrease (this is the marginal cost of producing those last few bushels on Farm 1
You should continue producing fewer bushels on Farm 2 and more on Farm 1 if the marginal costs of production of Farm 2 exceed those on Farm 1
produce less on Farm 2 and more on Farm 1 if MC2 > MC1
You should switch production to from Farm 1 to Farm 2 if MC1 > MC2
The way to minimize the total costs of production is to produce just so much on each farm so that the marginal costs of production are equalized (MC1 = MC2)
If you own both farms, you can allocate production across the two farms so that the marginal costs of production are equal and so the total costs of production are minimized
Another situation:
Farm 1 is in North Carolina and owned by Sandy and Farm 2 is in Iowa and owned by Pat
Sandy and Pat will never meet
Sandy and Pat sell their corn in the same market so each of them sees the same price of corn
How will they each maximize their profits?
Sandy will set P = MC1 and Pat will set P = MC2
This means that MC1 = MC2
If P = MC1 = MC2, then total costs of production are minimized
This means that a free market can mimic an ideal central planner
If Sandy and Pat only know their own market then they can still choose the output levels that minimize their own total costs
A central planner can’t allocate production correctly if it doesn’t know one of the other markets