SOLUTION: The current population of Little Pond, New York, is 20,000. The population is decreasing, as represented by the formula P= A(1.3)-0234t where P= final population, & = time, in ye

Algebra ->  Exponential-and-logarithmic-functions -> SOLUTION: The current population of Little Pond, New York, is 20,000. The population is decreasing, as represented by the formula P= A(1.3)-0234t where P= final population, & = time, in ye      Log On


   



Question 1200929: The current population of Little Pond, New York, is 20,000. The population is decreasing, as
represented by the formula P= A(1.3)-0234t
where P= final population, & = time, in years, and
A = initial population. What will the population be 3 years from now? Round your answer to the
nearest hundred people. To the nearest tenth of a year, how many years will it take for the
population to reach half the present population?

Answer by ikleyn(52788) About Me  (Show Source):
You can put this solution on YOUR website!
.
The current population of Little Pond, New York, is 20,000. The population is decreasing, as
represented by the formula P= A(1.3)-0234t
where P= final population, & = time, in years, and
A = initial population. What will the population be 3 years from now? Round your answer to the
nearest hundred people. To the nearest tenth of a year, how many years will it take for the
population to reach half the present population?
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As the formula is written in the post, it is defective and unreadable.

To write the formula in correct way, concentrate all your attention !