(a) Y and C in terms of ¯I, G and the parameters are:
Y = b(Y − T) + ¯I + G = bY - btY + ¯I + G,
Y = (¯I + G)/(1 - b + bt),
C = Y - (¯I + G) = (¯I + G)/(1 - b + bt) - (¯I + G) = (¯I + G) ×(1 - 1 + b - bt)/(1 - b + bt) = (¯I + G)×b(1 - t)/(1 - b(1 - t))
(b) Both Y and C will decrease if t increases.
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