CHAPTER 6: DOING THE BEST WE CAN Flashcards

(22 cards)

1
Q

Economic circumstances:

Tastes:

A

Choice set

Indifference curves

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2
Q

Economic circumstances + tastes =

A

Choice of the best bundle possible

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3
Q

Constrained optimisation problem

A

Max u(1,x2) subject to p1x1 + p2x2 = I
X1,x1

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4
Q

MRS = -p1/p2 is only true at

A

The best bundle

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5
Q

MRS definition

A

In terms of x2, how much we are willing to pay for 1 more x1

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6
Q

Slope of budget line definition

A

In terms of x2 how much we have to pay fro 1 more x1

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7
Q

MRS = -p1/p2 implies

A

At the “best” affordable bundle, the amount we are willing to pay for x1 is on margin (equal) to what we have to pay.

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8
Q

Different tastes but at the same margin

A

Consumers like different bundles overall, but when it comes to making trade off’s between goods, they are willing to substitute in the same way.

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9
Q

Gains from trade

A

Consumers gain from trading with one another if they can agree on a trade that makes both of them better off.

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10
Q

Mutual beneficial trade is always possible if

A

Tastes differ at the margin (MRS differ)

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11
Q

When all consumers face the same prices, their tastes

A

Align at the margin, so all gains from trade are exhausted and no further trade is needed.

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12
Q

Corner solutions

A

Purchasing only one good,
Normally w perfect subs when one good is cheeper
Only possible with no essential goods

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13
Q
A
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14
Q

Corner solutions + gains from trade

A

No, because the corner solution person have no x2 to trade

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15
Q

Non - congestive is =

A

Multiple optima

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16
Q

Method 1

A

Solve for x2,
Sub into f(x1)
Dy/dx1
Gives x1
Plug into x2, to Give x2

17
Q

Method 2: Lagrange method

A

L(x1,x2,l) = u(x1,x2) + alpha(I - x1,x2)
First order conditions
Divide x1 and x2 one by each other.
Combine (x2,x1 = ) with 3rd order condition

18
Q

Method 3: economic intuition

A

MRS = -p1/p2
Plug into with prices.

19
Q

All 1, 2,3 methods only work for

A

Interior solutions

20
Q

Interior solution v corner solution

A

X1 > 0 x2 > 0 = interior solution

If not then corner

21
Q

First order conditions are sufficient if

A

1) there are no flat spots on indiff curves
2) all goods are essential
3) no nonconvexities in choice sets or tastes.

22
Q

Dealing w kinked budgets

A

Still use methods, just treat as separate problems.
If neither lie on the kinked line then the kink point is optimal