
Activity Three:Purpose:
Procedure A:
- to compare population data as represented on an ordinary line graph and a semilogrithmic graph.
- to relate population growth to historical events and sociological factors.
- to calculate the density and the rate of change of a population.
- to predict the future size of a population based on past trends as shown on graphs.
Discussion Questions:
- Graph the US population on regular graph paper.
- Graph the same data on semi-logrithmic graph paper. Extend the line to the year 2010.
Procedure B:
- Compare your two graphs. What can you tell on the regular graph that is not shown as well on the semi-logrithmic graph paper? What can you tell on the semi-logrithmic graph that it not shown as well on the regular graph?
- What factors account for the slower rise in population around the 1930's? What factors account for the faster growth of the population in the mid -to late 1940's?
- What do predict the U.S. population to be in the year 2010? What factors have to stay the same for this prediction to become true?
- Compare your ordenary line graph of the US population with the world population. Explain similarities and difficulties.
- Identify three surges of growth.
- What are the limiting factors that act on the US. population on your city or county?
- What are possible sources of error int the data from the US. Census from 1790 to the present? What percent % errors would you estimate there might be in the census?
Discussion Questions:
- Determine the population density of Los Angeles County. Remember density is equal to the number of individuals in a population divided by the space they occcupy or D= N/T.
Population Growth in Los Angeles County by Single Year- Determine the rate of change of the population of Los Angeles County for the years 1930 to 1990. Rate is thechange in density divided by the change in time or
R= D1-D2 T1-T2
- How does the density of Los Angeles County in 1980 compare with the U.S. population density as a whole?
- Is the rate of change of Los Angeles County increasing faster or slower than the U.S. population? How can you compare these two rates of change more accurately?
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