A polluter dumped 35,000 grams of a pollutant into a lake. Each year the amount of pollutant in the lake is reduced by 3%. Construct an equation to describe the amount of pollutant after n years.
P(n)=?

This should be right because the starting value of 35,000 is on it's own, then you have the rate of decay, which is 1-.03( We get this because to stay constant is one and decay takes the percent in decimal value away from one) to the power of n to signify that each year, the amount of pollution is reduced exponentially.

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Аноним Аноним · Answer 2 · 2020-11-22T16:54:35+01:00

Аноним Аноним

22-11-2020

Answer:

This would be a good thing, it is good that it is decreasing, but by only 3% is still very little this polluter needs to get their act together

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May I have brainliest please? :)

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A polluter dumped 35,000 grams of a pollutant into a lake. Each year the amount of pollutant in the lake is reduced by 3%. Construct an equation to describe the amount of pollutant after n years.P(n)=?​

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A polluter dumped 35,000 grams of a pollutant into a lake. Each year the amount of pollutant in the lake is reduced by 3%. Construct an equation to describe the amount of pollutant after n years.
P(n)=?