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Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i) Find the equation for the equilibrium level of income in the reduced form. (ii) Solve for the equilibrium level of income.?
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Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i)...
At equilibrium :
X = C
From the question lets do the substitution.
X = C + 75 + 30
C = 135 + 0.8X
i) Lets assume C from the first equation.
C = X - 75 - 30
The equilibrium equation is :
X - 75 - 30 = 135 + 0.8X
ii) Lets solve for X now.
X - 0.8X = 135 + 75 + 30
0.2X = 240
X = 240/0.2
X = 1200
The equilibrium income is 1200
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Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i) Find the equation for the equilibrium level of income in the reduced form. (ii) Solve for the equilibrium level of income.?
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Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i) Find the equation for the equilibrium level of income in the reduced form. (ii) Solve for the equilibrium level of income.? for Class 12 2024 is part of Class 12 preparation. The Question and answers have been prepared according to the Class 12 exam syllabus. Information about Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i) Find the equation for the equilibrium level of income in the reduced form. (ii) Solve for the equilibrium level of income.? covers all topics & solutions for Class 12 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Given Y= C Y G, C = C0 b Y I = I0 and G = G0 where C0 = 135, (i) Find the equation for the equilibrium level of income in the reduced form. (ii) Solve for the equilibrium level of income.?.
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