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Table 3.8 gives data on
1. Plot the GDP data in current and constant (i.e., 1992) dollars against time.
2. Letting Y denote GDP and X time (measured chronologically starting with 1 for 1959, 2 for 1960, through 39 for 1997), see if the following model fits the GDP data:
Yt = β1 + β2 Xt + ut
Estimate this model for both current and constant-dollar GDP.
3. How would you interpret β2?
4. If there is a difference between β2 estimated for current-dollar GDP and that estimated for constant-dollar GDP, what explains the difference?
5. From your results what can you say about the nature of inflation in the United States over the sample period?
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- Consider the data in the table Rank the years from hightest to lowest in terms of real GDP Year Nominal GDP GDP deflator Real GDP 2009 $1020 57 2010 $1250 62 2011 $1450 91national income accounts for the U.S. for 2005 billions of dollars billions of chained (2000) dollars consumption expenditures 8742.4 7841.2 gross private domestic investment 2057.4 1866.3 government expenditures 2372.8 1958.0 Net exports of goods and services -716.7 -619.2 compute the nominal and real GDP in 2005 Why do these two measures differ? Why do we compute both? Compute the GDP deflator 2005. Use this also to compute the inflation rate from 2000 to 2005. Was there inflation or deflation? Please answer all part I will rateThe United States gross national product in trillions of dollars for the latter half of the 1980s is given in the table below. Year 1985 1986 1987 1988 1989 GNP ($trillion) 4.02 4.23 4.52 4.88 5.20 1. Using technology, calculate the average rate of change for each year. You may, for example, make a table in a spreadsheet with Year, GNP, and Average Rate of Change, as the three columns. What are the independent and dependent variables? 2. Using technology, create a plot of GNP vs year. Does the data appear to be linear? Explain. 3. Using technology, construct a linear trendline and determine the R2 value. What is the trendline equation? Interpret the slope, including units. What is the R2 value? Is there a strong or weak correlation? 4. Using the trendline equation, create a spreadsheet table and second plot of GNP vs year, extending the data through 1995. What GNP does your trendline predict for 1993? Explain in the context of the problem. 5. In what year does the trendline predict the…
- Consider a Melanesian island nation in the South Pacific, which had a population of 0.88 million in 2010. The table below presents the nominal GDP and the GDP deflator (based on 2005 being the base year) for the years 2010, 2015 and 2020.YearNominal GDP ($millions)GDP Deflator201017500103.7201518222104.8202018755105.9Over each 5-year period, there were no significant changes to goverment policies or capital investment, and the country experienced a net migration of 0%. However, over the first five years (2010 to 2015), the growth rate of births was 12.5% while the growth rate of deaths was 7.5%. This resulted in a 5% population growth. Over the second five years (2015 to 2020), health care significantly improved such that the growth rate of births increased to 15% while the growth rate of deaths decreased to 5%. In 2010 employment population ratio is 64%. What is the real GDP per worker in 2010.Given the data table below: Year 2015 2016 2017 2018 2019 12 2020 1. 2. 3. GDP Deflator, Real GDP, 2015-100. 100.00 100.40 103.30 106.90 106.50 103.30 2015-100 423,444,10 438,712.15 458,776.09 475,673.62 480,957.65 461,185.67 Find the nominal GDP for the year 2018 The Average Annual GDP Growth from 2018-2020 is (Hint: You'll need growth rates from 2017-2018, 2018-2019, 2019-2020 to answer this) If the GDP Deflator was adjusted such that the Base Year was 2018, find the new GDP deflator value for 2020Calculate median income in 2000 (real) dollars for each of the 3 years. Suppose GDP in current (nominal) dollars and the GDP price index for the United States are as follows: Year 1990 2000 2005 GDP in current dollars (trillions) 6.0 10.0 15.0 Calculate GDP in 2005 (real) dollars for each of the 3 years. Price index [2000=100] 80 100 125
- The following graph approximates business cycles in the United States from the first quarter of 1955 to the third quarter of 1959. The vertical blue bar coincides with periods of 6 or more months of declining real gross domestic product (real GDP). 2800 2700 2600 2500 2400 1955 1956 1957 1958 1959 YEAR REAL GDP (Billions of dollars)Problem 1 1.1 Consider an economy that produces and consumes bread and automobiles. The following table contains data for two different years: Year 2000 $40,000 Year 2010 $50,000 Price of an automobile Price of a loaf of bread S1.50 $2.50 Number of automobiles produced Number of loaves of bread produced 100 120 5,000,000 4,000,000 Using the year 2000 as the base year, compute the following statistics for each year: nominal GDP, real GDP, the implicit price deflator for GDP, and a fixed-weight price index such as the CPI. 1.2 List and explain (one or two sentences each) the differences between the CPI Index and the GDP Deflator. Which do you believe is a better measure of actual inflation in the U.S? Why?Calculate GDP deflator from the following table: Year Nominal Real GDP GDP 2000 8952 8952 2001 9200 9050 2002 10,000 9500 2003 10,030 9330 2004 11,100 10,000
- Exhibit 11-6Use the table below to answer the following question(s). Nominal GDP GDP Year (billions) deflator Year 1 500 100.0 Year 2 1,000 145.5 What is real GDP in year 2 (use year 1 as the base year)?Year Nominal GDP Real GDP 2012 280 290 2013 315 260 2014 305 310 The increase in nominal GDP between 2012 and 2014 is: 3.5 % 19.2 % 8.93 % 6.90 % 2. The increase in real GDP between 2012 and 2014 is: 5 % 6.90 % 7.14 % 20 %Use the data on U.S. real GDP below to compute real GDP per person for each year. Then use these numbers to compute the percentage increase in real GDP per person from 1993 to 2012. Year Real GDP (2009 prices) Population 1993 $9,510,800 million 257.8 million 2012 $15,470,700 million 313.85 million