Question

Please answer a, b, c, d

1. For the following question, assume that the consumption function is: C = 200+ 0.75(Y – T) The investment function is: I =

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Answer #1

(a)

PE = 200 + 0.75(Y - 100) + 200 - 2.5r + 100 [since balanced budget means T = G = 100]

PE = 500 + 0.75Y - 75 - 2.5r

PE = 425 + 0.75Y - 2.5r

When Y = r = 0, PE = 425 (vertical intercept)

Equilibrium is at point A where 450 line intersects PE0 (with G0 = 100) with output Y0.

PE PE1 525 200 PEO 425 100 Чо .

(b)

When r = 10, setting Y = PE,

Y = 425 + 0.75Y - 2.5r

0.25Y = 425 - 2.5 x 10

0.25Y = 425 - 25 = 400

Y = 1600

(c)

When G = 200, Increase in G = 200 - 100 = 100

PE = (425 + 0.75Y - 2.5r) + 100

Setting Y = PE,

Y = 525 + 0.75Y - 2.5r

0.25Y = 525 - (2.5 x 10)

0.25Y = 525 - 25 = 500

Y = 2000

Multiplier = Change in Y / Change in G = (2000 - 1600) / 100 = 400/100 = 4

Again, using MPC formula, Multiplier = 1 / (1 - MPC) = 1 / (1 - 0.75) = 1/0.25 = 4

New Equilibrium is at point B where 450 line intersects new PE line (PE1) corresponding to higher government spending with G1 = 200 and higher output Y1.

(d)

From formula it is seen that the higher (lower) the MPC, the lower (higher) the value of (1 - MPC) and so, the higher (lower) the multiplier.

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