1 answer

Help.. 21. Given: C = 400+.8(Yd), initial equilibrium = $7500, the target full-employment equilibrium = $9000....

Question:

21. Given: C = 400+.8(Yd), initial equilibrium = $7500, the target full-employment equilibrium = $9000. a. Calculate the spen

d. If G increases by $10 AND T increases by $10, AT THE SAME TIME, calculate the change in equil. Y. e. Starting from the ini

help..

21. Given: C = 400+.8(Yd), initial equilibrium = $7500, the target full-employment equilibrium = $9000. a. Calculate the spending multiplier. Calculate the tax multiplier. b. If G increases by $10, calculate the CHANGE in equil. Y. c. If T increases by $10, calculate the CHANGE in equil. Y. this question is continued
d. If G increases by $10 AND T increases by $10, AT THE SAME TIME, calculate the change in equil. Y. e. Starting from the initial equilibrium of $7500, by how much would G have to be increased to reach the target Y? f. Starting from the initial equilibrium of $7500, by how much would T have to be decreased to reach the target Y? AA

Answers

Ans Given the lonsemption fanchon *Eyt0 The initiol egiubriam h$7500, 4s meavs 005Lh p t.z fuwemplymert euwibaim ()#90e (o) T

b G ncneese hy t10 then the ehenge in euibriam y ih 14 AY 07 (AG-10 5X10 12 UH o fhe euonium y eiu bfinitial Y+Ay 75 0o+450 -iTinceaased by 10 and & fncreored Simulteninesy,thon y uolu be changed y Ay as T incneages AT 1-6 4x00 40 1A A UT 1-6 AY as be) To reach the target Y, the change in G should be

∆Y/∆G = 5

∆G = ∆Y/5

∆G = Yf-Y/5

Where Yf - $9000 and Y - $7500

∆G = 9000-7500/5

= 1500/5

= 300

Thus government need to increase $300 to achieve the target GDP

f) To reach the target Yf, there is need to decrease the tax by the amount

∆T = ∆Y/-4

= Yf -Y/-4

= 9000-7500/-4

= -1500/4

= -375

Thus to reach the target amount of Yf=$9000 from the initial Y = $7500 , there is a need to decrease the tax amount by $375.

.

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