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PROFESSOR: All right. |
So today we are going to start |
by reviewing income and |
substitution effects. |
Because that's a pretty hard |
concept and pretty central to |
a lot of what we'll do for |
the rest of the semester. |
And then we're going to dive |
in and talk about an |
application, a more interesting |
application, of |
income and substitution effects |
which is the effects |
of wages on labor supply. |
So let's review. |
If you take the handout, grab |
the handout and look at the |
first figure, it's the same |
as the last figure of the |
previous lecture. |
To review, remember, whenever |
the price changes, a price |
change can be decomposed into |
two effects, the substitution |
effect and the income effect. |
The substitution effect is the |
change in the quantity |
demanded when the |
price changes, |
holding utility constant. |
And as we proved last |
time, that is always |
negative, 0 or negative. |
It is always non-positive. |
It's always true that when |
a price goes up, the |
substitution effect |
is negative. |
We proved that both |
mathematically and graphically |
last time showing that if you're |
going to hold utility |
constant, and the price of a |
good is going to go up, you're |
going to shift away |
from that good. |
OK. |
That's the substitution |
effect. |
In our example, we showed |
graphically how you measure a |
substitution effect. |
You draw a new imaginary budget |
constraint, BC3, which |
is parallel to the new budget |
constraint, BC2. |
So it's got the new price ratio |
but tangent to the old |
indifference curve. |
So the key thing to understand |
is the imaginary budget |
constraint, BC3, where |
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