We know that Y = C + I
where I = 250 and C = 0.75Y
"\\therefore Y = 0.75Y + 250"
"\\therefore Y - 0.75Y = 250"
"\\therefore 0.25Y = 250"
"\\therefore Y = \\frac{250}{0.25}"
Thus, Y = 1000 (Equilibrium level of Y)
In order to assess the increase needed in I to cause Y to increase to 1200, we can use the following methodology:
Let a be the increase needed in I to cause Y to increase to 1200.
Thus the updated values for the above equation of Y = C + I are:
Y = 1200,
C = 0.75Y = 0.75* 1200 = 900,
I = 250 + a
Y = C + I implies:
1200 = 900 + (250 + a)
1200 = 1150 + a
1200 - 1150 = a
"\\therefore a = 50"
There should be an increase of 50 in I to cause Y to increase to 1200.
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