The population of St. Petersburg, Florida (in thousands) can be approximated by the function, where x 70 corresponds to 1970. (Round each answer to the nearest whole number.). g(x)=-127.9+81.91 In(r), (x270) (a) Estimate the population in 1981. x thousand 118,000 Estimate the population in 1988. 131,000 x thousand (b) If this model remains accurate, in what year will the population be 261,000? 1983
The population of St. Petersburg, Florida (in thousands) can be approximated by the function, where x 70 corresponds to 1970. (Round each answer to the nearest whole number.). g(x)=-127.9+81.91 In(r), (x270) (a) Estimate the population in 1981. x thousand 118,000 Estimate the population in 1988. 131,000 x thousand (b) If this model remains accurate, in what year will the population be 261,000? 1983
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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
Transcribed Image Text:The population of St. Petersburg, Florida (in thousands) can be approximated by the function, where x 70 corresponds to 1970. (Round each answer
to the nearest whole number.)
g(x)=-127.9+81.91 In(r), (x270)
(a) Estimate the population in 1981.
x thousand
118,000
Estimate the population in 1988.
131,000 x thousand
(b) If this model remains accurate, in what year will the population be 261,000?
1983
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