1.An investment was valued at $17,000 in the year 1998. In the year 2008, its value had increased exponentially to $22,000. If the value of the investment continued to grow at the same exponential rate, what did its value equal in the year 2012?
2. A new piece of office equipment is initially worth $800 (in year t = 0), and its value is depreciating (decreasing) at a rate of 8% per year for t ≥ 0. Find the values of a and b in an exponential function of the form
a=
b=
3. Consider the exponential function f(x)=4(1/3)^x−3
Find the long-run behavior of f.
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