Given the income determination model:
Y=C+I_(0)+G_(0)+x_(0)-Z;
C=C_(0)+bY
Z=Z_(0)+zY
where x= exports, Z= imports, and a zero subscript indicates an exogenously fixed variable, a) Express the system of equations as both general and specific implicit functions
b) Express in matrix form the total derivatives of both the general and the specific
functions with respect to exports x_(0)
c) Find and sign: 1) (del(/bar (Y)))/(delx_(0)); 2) (del(/bar (C)))/(delx_(0)); and 3) (del(/bar (Z)))/(delx_(0))
Given the income determination model:
1) Y = C+Io + Go + Xo - Z 2) C = Co + bY; 3) Z=Zo + zY
where X = exports, Z = imports, and a zero subscript indicates an exogenously fixed variable,
a) b)
Express the system of equations as both general and specific implicit functions Express in matrix form the total derivatives of both the general and the specifi functions with respect to exports Xo aY ac az Find and sign: 1) ; and 3) aX axo
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