For this question, assume that the Phillips curve equation is represented by the following equation: πt - πt-1 = (m + z) - αut. A reduction in the unemployment rate will cause A) a reduction in the markup over labor costs (i.e., a reduction in m). B) an increase in the markup over labor costs. C) an increase in the inflation rate over time. D) a decrease in the inflation rate over time. E) none of the above

For this question, assume that the Phillips curve equation is represented by the following equation: πt - πt-1 = (m + z) - αut. A reduction in the unemployment rate will cause A) a reduction in the markup over labor costs (i.e., a reduction in m). B) an increase in the markup over labor costs. C) an increase in the inflation rate over time. D) a decrease in the inflation rate over time. E) none of the above

MACROECONOMICS FOR TODAY

10th Edition

ISBN:9781337613057

Author:Tucker

Publisher:Tucker

Chapter17: The Philips Curve And Expetactions Theory

Section: Chapter Questions

Problem 1SQP

See similar textbooks

Similar questions

Use the following Phillips curve equation to answer this question: πt - πt-1 = (m + z) - αut. Which of the following will cause an increase in the natural rate of unemployment? A) a reduction in m B) an increase in z C) an increase in α D) a reduction in expected inflation E) none of the above
Assume that expected inflation is based on the following: πet = θπt-1. If θ = 1, we know that A) a reduction in the unemployment rate will have no effect on inflation. B) low rates of unemployment will cause steadily increasing rates of inflation. C) the actual unemployment rate will not deviate from the natural rate of unemployment. D) the Phillips curve illustrates the relationship between the level of inflation rate and the level of the unemployment rate.
9) The original Phillips curve implied that: A) the markup over labour costs is zero. B) the expected inflation rate is equal to last year's inflation rate. C) a lower rate of unemployment causes an increase in the rate of inflation. D) the inflation is always zero. E) the expected inflation is always zero.
Assume that the economy of Country X has an actual unemployment rate of 7%, a natural rate of unemployment of 5%, and an inflation rate of 3%. Using the numerical values given above, draw a correctly labeled graph of the short-run and long-run Phillips curves. Label the current short-run equilibrium as point B. Plot the numerical values above on the graph. Assume that the government of Country X takes no policy action to reduce unemployment. In the long run, will each of the following shift to the right, shift to the left, or remain the same? Short-run aggregate supply curve. Explain Long-run Phillips curve. Explain
An economy has the following equation for the Phillips Curve: π = Eπ − 0.5(u − 6)People form expectations of inflation by taking a weighted average of the previous two years of inflation: Okun’s law for this economy is: Eπ = 0.7π−1 + 0.3π−2 (Y −Y−1)/(Y-1)=3.0−2.0(u−u−1) Th economy begins at its natural rate of unemployment with a stable inflation rate of 5 percent. 1. What is the natural rate of unemployment for this economy? 2. Graph the short-run tradeoff between inflation and unemployment that this economy faces. Label the point where the economy begins as A. 3. A fall in aggregate demand leads to a recession, causing the unemployment rate to rise 4 percentage points above its natural rate. On your graph, label the point the economy experiences that year as point B.
Suppose the Phillips curve in Country A is estimated to be ??=???−0.25(??−?∗?)πt=πte−0.25(ut−ut∗)(supplied in picture) The natural rate of unemployment in the year 2020 equals 3%. Inflation in the year 2020 is expected to be around 1%. The Okun’s coefficient in Country A equals 2. The central bank of Country A is considering three possible monetary policy scenarios for the year 2020. Scenario 1: the central bank performs a monetary contraction, and the inflation rate becomes 0.5%. Scenario 2: the central bank performs a monetary expansion, and the inflation rate becomes 1.5%. Scenario 3: the central bank keeps monetary policy unchanged, and the inflation rate matches expected inflation and equals 1%. For each of these policy scenarios, 1) Determine the corresponding rate of cyclical unemployment in 2020 2) Determine the actual unemployment ??ut that would result in 2020 3) Use Okun’s law to determine the corresponding…
Consider an economy with a natural unemployment rate, u, of 4%. The expectations-augmented Phillips curve is: = - 0.5(u - ū) Assume that Okun's Law holds so that a 1 percentage point increase in the unemployment rate maintained for one year reduces GDP by 2% of full employment output. Note: Okun's Law can be expressed as: :-2(u-i) How much cyclical unemployment is necessary to reduce inflation by 3 percentage points? Using Okun's Law, compute sacrifice ratio. (Enter an integer number, use only positive values)
Consider an economy with a natural unemployment rate, u, of 7%. The expectations-augmented Phillips curve is: 1= - 0.5(u -ū) Assume that Okun's Law holds so that a 1 percentage point increase in the unemployment rate maintained for one year reduces GDP by 2% of full employment output. Note: Okun's Law can be expressed as: *--2(u-ü) What is the long-run Phillips curve: OA. Inflation rate 8- OB. OC. O D. none of the answers is correct Inflation rate Inflation rate 6- 6- 6-
Consider an economy with a natural unemployment rate, u, of 9%. The x = x - 2(u - ū) Assume that Okun's Law holds so that a 1 percentage point increase in the unemployment rate maintained for one year réduces GDP by 2% of full employment output. Note: Okun's Law can be expressed as: Y-Y expectations-augmented Phillips curve is: = -2(u - u) a. Consider a two-year disinflation. In the first year actual inflation, , is 13% and expected inflation, xº, is 17%. What is the first year unemployment rate? % (Enter your response as a percentage rounded to one decimal place)
Which of the following would shift the long-run Phillips curve to the left? a) A change in the expected rate of inflation. b) A natural disaster which temporarily disrupts production. c) Improved technology which increases labour demand. d) A rise in the price of imported inputs.
Assume that an economy is governed by the Phillips curve π= πe – 0.5(u – 0.06), where π= (P – P–1)/P–1, π e = (P e – P–1)/P–1, and 0.06 is the natural rate of unemployment. Further assume π e = π–1. Suppose that, in period zero, π= 0.03 and πe = 0.03—that is, that the economy is experiencing steady inflation at a 3-percent rate. a. Now assume that the government decides to impose whatever demand is necessary to cut unemployment to 0.04. Suppose the government follows this policy for periods 1 through 5. Create a table of π and πe for these five periods. b. Assume that, for periods 6 through 10, the government decides to hold unemployment at 0.06. Create another table of π and πe for these five periods. Is there any reason to expect the inflation rate to go back to 0.03? c. If the government persisted in its behavior under part a, do you think the public would continue for long forming expectations according to πe = π–1? Why?
Assume the Phillips curve is given by tt = 2nt-1 + Y^t + zt where t is inflation in period t, Y^ t is the output gap in period t, and zt is cost-push inflation in period t. In period 0, inflation is 4%. In period 1, z1 = -0.01 due to an unexpected productivity increase. For all other periods, zt = 0. The output gap is zero all the time. (a) What is inflation in period 1? (b) What is inflation in period 2? (c) What is inflation in period 3? %3D