24. Consider the Mortensen-Pissarides model studied in class. Suppose the wage, w, is constant. The firms' profits are taxed at rate T. The matching function is the same as the one used in class, the job destruction probability is s, labor productivity is y, and the cost to open a vacancy is k. Then, market tightness in equilibrium is: d. a. 1/2 [(1 + r) (y − w)₁¹. w) C. sAk [STK (Y - W) 1²/2 A [s(1 + r)(y-w)] Ak ² b. [stk( e. W (1-7) [SA(v=w) 1¹/² k 2 y-w)√² [A(1 – t)(y − w) sk

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24. Consider the Mortensen-Pissarides model studied in class. Suppose the wage, w, is constant. The firms'
profits are taxed at rate T. The matching function is the same as the one used in class, the job destruction
probability is s, labor productivity is y, and the cost to open a vacancy is k. Then, market tightness in
equilibrium is:
[(1 + r) (y − w)
d.
a.
b.
C.
1/2
sAk
[STK(y - w) 1¹/²
v-w)1²
A
[s(1 + r) (y − w)
Ak
-7) [SA (V=
x = w) 1³²
sk
(1)
[SA(y-w)₁¹/2
e. [A(1 – t)(y-w)
[A(1 –
Transcribed Image Text:24. Consider the Mortensen-Pissarides model studied in class. Suppose the wage, w, is constant. The firms' profits are taxed at rate T. The matching function is the same as the one used in class, the job destruction probability is s, labor productivity is y, and the cost to open a vacancy is k. Then, market tightness in equilibrium is: [(1 + r) (y − w) d. a. b. C. 1/2 sAk [STK(y - w) 1¹/² v-w)1² A [s(1 + r) (y − w) Ak -7) [SA (V= x = w) 1³² sk (1) [SA(y-w)₁¹/2 e. [A(1 – t)(y-w) [A(1 –
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