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On January 1, 2010, chessville has a population of 50,000 people. Chessville then enter a period of population growth. Its population increases 7% each year. On the same day, Checkersville has a population of 70,000 people. Checkerville starts to experience a population decline. Its population decreases by 4% each year. During what year will the population of chessville first exceed that of checkersville? Show all of your work and explain your steps. • What function models the situation? • How can you find the year that one population will surpass another?
anyway, you can't use exponential growth and decay here because it implies continuous compounding e.07=1.0725≠1.07 so its not same as growing at 7% per year solve following inequality: 50,000(1.07)t>70,000(.96)t (1.07.96)t>70,00050,000 log(1.07.96)t>log(75) t>log(75)log(1.07.96) t>3.1
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