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Every action has a price. |
And the price of leisure is the |
wage you forgo, The wage |
you forgo by sitting around |
is the price of leisure. |
Let's assume here that the price |
of goods is $1, that the |
goods you're going |
to buy cost $1. |
Whatever your consumption, |
it costs $1. |
That's the trick we always |
use with modeling. |
Make as many things |
$1 as you can. |
That makes the model easy. |
So let's assume that the price |
of the goods you're going to |
buy are $1. |
So the slope of the budget |
constraint is minus w over 1. |
The slope of the budget |
constraint is just the price |
of leisure which is minus w . |
So the trade-off with the price |
of goods of $1, the |
trade-off between taking leisure |
and consuming is that |
if you take leisure, |
an hour of leisure, |
you get w fewer goods. |
And if you work an hour, you get |
w more goods, but you lose |
an hour of leisure. |
And that gives you the trade-off |
between how much you |
consume and how much leisure you |
take which determines how |
much you work. |
OK. |
Questions about that? |
Now let's take this framework |
and ask, what happens when the |
wage changes, Figure 7-4. |
So we have an original |
outcome with the |
budget constraint BC1. |
We have an original budget |
constraint, BC1. |
Now imagine the wage goes |
up, so we move to BC2. |
BC2 is a budget constraint |
with a higher wage. |
The wage goes up. |
So what we're going to see is |
you're going to move from |
point A where you work N1 hours |
to point C where you |
work N3 hours. |
That's where your indifference |
curves are tangent with the |
new budget constraint. |
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