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Question
The equilibrium level of national income in a model with government expenditure, taxes and transfers is given by:
Options
\[Y^*=(1-c)\left(\overline{C}- cT-c\overline{TR}+I+G\right)\]
\[Y^*=\frac{1}{c}\left(\overline{C}+ cT-c\overline{TR}+I+G\right)\]
\[Y^*=\frac{1}{1-c}\left(\overline{C}- cT+c\overline{TR}+I+G\right)\]
\[Y^*=\frac{1}{1+c}\left(\overline{C}+ cT+c\overline{TR}+I-G\right)\]
MCQ
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Solution
Equilibrium income is derived by setting \[Y=AD\] and solving: \[Y^*=\frac{1}{1-c}\left(\overline{C}- cT+c\overline{TR}+I+G\right)\]. Taxes (T) reduce income, while transfers (\[\overline{TR}\]) and government spending (G) raise it, all amplified by the multiplier \[\frac{1}{1-c}\].
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