An economy is described by the following equations:
| C |
= 80 + 0.6 (Y – T) |
| I p |
= 70 |
| G |
= 120 |
| NX |
= 10 |
| T |
= 150 |
| Y* |
= 400 |
The multiplier in this economy is 2.5.
a. Find a numerical equation relating planned aggregate expenditure
to output.
Instruction: Enter your response for mpc rounded
to one decimal place.
PAE = + Y.
b. Construct a table to find the value of short-run equilibrium
output.
Instruction: If you are entering any negative
numbers be sure to include a negative sign (-) in front of those
numbers.
|
Output Y |
Planned aggregate expenditure (PAE) |
Y – PAE |
|
275 |
||
|
375 |
||
|
475 |
||
|
575 |
||
|
675 |
Short-run equilibrium output is .
c. By how much would government purchases have to change in order
to eliminate any output gap? By how much would taxes have to
change?
Instruction: Enter your responses
rounded to one decimal place.
In order to eliminate any output gap, government purchases would
have to be (Click to select)reducedincreased by .
In order to eliminate any output gap, taxes would have to be (Click
to select)reducedincreased by .
d. If Y* = 625, then by how much would government
purchases have to change in order to eliminate any output gap? By
how much would taxes have to change?
Instruction: Enter your responses as integer
values.
In order to eliminate any output gap, government purchases would
have to be (Click to select)reducedincreased by .
In order to eliminate any output gap, taxes would have to be (Click
to select)reducedincreased by .
An economy is described by the following equations: C = 80 + 0.6 (Y – T)...
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