To accomplish this task, on the problem given below, the students will

- Identify what they are given and what they need to find;
- Identify the type of problem they have been given and the tools necessary to solve the problem;
- Correctly apply the tools to the information given to set up the problem;
- Perform mathematically correct calculations to determine a solution;
- Interpret their results in terms of the original problem.

A protected wooded area was stocked with 1500 deer of a certain species in 1995. The deer population in 2010 was found to be 3350 deer.

a. Let *t *be the number of years after 1995. Find the deer population at *t*=0.

b. Find the growth function that gives the deer population *t *years after 1995.

c. Predict the deer population in 2020.

d. In what year will the deer population reach 9,000? Give the exact value for *t *and then use your calculator to approximate* t* to get the year.

e. Are your answers for parts (c) and (d) consistent with the given population data in you found to the answer in part (b)?

Subject | Mathematics |

Due By (Pacific Time) | 08/22/2013 12:00 am |

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