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Using complete sentences, explain the difference between an exponential function and a geometric series.
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An exponential function would be something like \(\large f(x) = 2*3^x\) the domain here is x can be any real number
a geometric sequence or series would be something like \(\large a_{n} = 2*3^{n-1}\) the big difference here is that n is now the input variable and n is a natural number (ie a positive whole number)
so they are essentially the same thing, but the geometric sequence is a discrete sequence while an exponential function is continuous
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