Stephanie M. answered 07/09/15
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The general form of an exponential growth or decay equation is:
P = a(r)t,
where t = time, a = initial amount, r = rate of growth or decay, and P = amount left after t time has gone by. You want the rate r to be equal to what percent of the previous year's population the current year's population is. If the population is declining by 2% each year, then each year 98% of the previous year's population remains. So, your answer is B, where 1200 is the initial amount, 0.98 is the rate of growth, and 8 is the time that has passed.