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set up y = ab^t where y is the final amount, a is the initial amount, b is the rate of decay, and t is time. for both quantities given. 500 after 10 minutes ---> 500 = ab^10 1700 after 30 minutes 1700 = ab^30 divide the two equations 1700/500 = b^(30) / b^(10) solve for b once you have b, go back into either equation and solve for a initial size is a doubling period is the amount of time it takes for the output, y, to be twice the input, a. so y = ab^x becomes 2a = ab^x dividing both sides by a 2 = b^x solve for x population after 80 minutes ---> plug in t = 80 minutes when will the population reach 1400 ---> plug in y = 1400 and solve for t.
thanks, this helped a lot
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