67. Population of New York Table 1.24 shows the population of New York State for several years. Let x = 0 represent 2000, x = 1 represent 2001, and so forth. TABLE 1.24 Population of New York State Year Population (thousands) 2003 19,231 2004 19,301 →X 2005 19,336 2006 19,367 2007 19,429 2008 19,490 Source: Statistical Abstract of the United States, 2010. (a) Find the exponential regression equation for the data and superimpose its graph on a scatter plot of the data. (b) Use the regression equation to predict the population in 2009. (c) Use the exponential regression equation to estimate the annual rate of growth of the population of New York State.

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67. Population of New York Table 1.24 shows the population of
New York State for several years. Let x =
O represent 2000,
x = 1 represent 2001, and so forth.
TABLE 1.24
, 2)
Population of New York State
Year
Population (thousands)
2003
19,231
2004
19,301
3
2005
19,336
2006
19,367
2007
19,429
2008
19,490
Source: Statistical Abstract of the United States, 2010.
(a) Find the exponential regression equation for the data and
superimpose its graph on a scatter plot of the data.
(b) Use the regression equation to predict the population in 2009.
(c) Use the exponential regression equation to estimate the
annual rate of growth of the population of New York State.
Transcribed Image Text:67. Population of New York Table 1.24 shows the population of New York State for several years. Let x = O represent 2000, x = 1 represent 2001, and so forth. TABLE 1.24 , 2) Population of New York State Year Population (thousands) 2003 19,231 2004 19,301 3 2005 19,336 2006 19,367 2007 19,429 2008 19,490 Source: Statistical Abstract of the United States, 2010. (a) Find the exponential regression equation for the data and superimpose its graph on a scatter plot of the data. (b) Use the regression equation to predict the population in 2009. (c) Use the exponential regression equation to estimate the annual rate of growth of the population of New York State.
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