1.1.1
Y=C+I=0.8+0.2=1
MPC=CY=0.81=0.8MPC=\frac{C}{Y}=\frac{0.8}{1}=0.8MPC=YC=10.8=0.8
MPS=1-MPC=1-0.8=0.
M=11−MPC=10.2=5M=\frac{1}{1-MPC}=\frac{1}{0.2}=5M=1−MPC1=0.21=5
1.1.2
let G=0.5
M=1(1−MPC)(1−t)×G=1(1−0.8)(1−0.15)×0.5=2.94M=\frac{1}{(1-MPC)(1-t)}\times G=\frac{1}{(1-0.8)(1-0.15)}\times0.5=2.94M=(1−MPC)(1−t)1×G=(1−0.8)(1−0.15)1×0.5=2.94
1.1.3
let induced imports=-0.2, f
M=1(1−c)(1−t)+f=1(1−0.8)(1−0.15)−0.2=2.7M=\frac{1}{(1-c)(1-t)+f}=\frac{1}{(1-0.8)(1-0.15)-0.2}=2.7M=(1−c)(1−t)+f1=(1−0.8)(1−0.15)−0.21=2.7
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