Refer to Table 4.4 “Measuring TFP So the Model Fits Exactly”. The “implied TFP (A_bar)” in the last column is 0.710 for Spain. What does this value mean? A. Spain’s per capital GDP is 71% of that of the U.S. B. Spanish workers tend to have longer holidays and shorter working days than U.S. workers C. At any given level of per capita capital, Spanish workers produce 71% of the output of U.S. workers D. This number refer to the margin of error in producing the statistics in the table
Refer to Table 4.4 “Measuring TFP So the Model Fits Exactly”. The “implied TFP (A_bar)” in the last column is 0.710 for Spain. What does this value mean? A. Spain’s per capital GDP is 71% of that of the U.S. B. Spanish workers tend to have longer holidays and shorter working days than U.S. workers C. At any given level of per capita capital, Spanish workers produce 71% of the output of U.S. workers D. This number refer to the margin of error in producing the statistics in the table
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Refer to Table 4.4 “Measuring TFP So the Model Fits Exactly”. The “implied TFP (A_bar)” in the last column is 0.710 for Spain. What does this value mean?
A. Spain’s per capital
B. Spanish workers tend to have longer holidays and shorter working days than U.S. workers
C. At any given level of per capita capital, Spanish workers produce 71% of the output of U.S. workers
D. This number refer to the margin of error in producing the statistics in the table

Transcribed Image Text:In order for our model
to match the data, poor
countries must be very
inefficient in production;
that is, they must have
low TFP.
TABLE 4.4
Measuring TFP So the Model Fits Exactly
Per capita
GDP (y)
Country
United States
Switzerland
U.K.
Japan
Italy
Spain
China
Brazil
South Africa
India
Burundi
1.000
1.151
0.714
0.734
0.680
0.640
0.279
0.252
0.214
0.117
0.015
K 1/3
1.000
1.094
0.885
0.976
0.930
0.901
0.651
0.587
0.559
0.433
0.173
Implied
TFP (A)
1.000
1.052
0.807
0.752
0.731
0.710
0.429
0.429
0.383
0.270
0.084
Calculations are based on the equation y=AK1/3. Implied productivity A is calculated from data on y and K for the year
2010, so that this equation holds exactly as Ā = y/K ¹/³
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