Assume that an economy is described by the IS curve Y = 3,600 + 3G ” 2T ” 150r and
the LM curveY = 2 M/P + 100r [or r = 0.01Y ” 0.02(M/P)]. The investment function for
this economy is 1,000 ” 50r. The consumption function is C = 200 + (2/3)(Y ” T).
Long-run equilibrium output for this economy is 4,000. The price level is 1.0.
a. Assume that government spending is fixed at 1,200. The government wants to
achieve a level of investment equal to 900 and also achieve Y = 4,000. What level of r is
needed for I = 900? What levels of T and M must be set to achieve the two goals? What
will be the levels of private saving, public saving, and national saving? (Hint: Check C
+ I + G = Y.)
b. Now assume that the government wants to cut taxes to 1,000. With G set at 1,200,
what will the interest rate be at Y = 4,000? What must be the value of M? What will I
be? What will be the levels of private, public, and national saving? (Hint: Check C + I +
G = Y.)
c. Which set of policies may be referred to as tight fiscal, loose money? Which set of
policies may be referred to as loose fiscal, tight money? Which “policy mix” most
encourages investment?