Given an exponential function for compounding interest, A(x) = P(.82)^x, what is the rate of change? A. –18% B. –8% C. 0.82% D. 82%

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Given an exponential function for compounding interest, A(x) = P(.82)^x, what is the rate of change? A. –18% B. –8% C. 0.82% D. 82%

Mathematics
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No - i think as the principal is decreasing Rate of change = 100-82 = -18% Not absolutely sure though
@sdfgsdfgs It's -18?

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Other answers:

yes you'd better check
\[a(x)=p*(1+r)^n\]
the prob is not clear: "rate of change" is not uniform for an exponential function... http://www.regentsprep.org/regents/math/algebra/AE7/ExpDecayL.htm if it is asking for "growth rate", then @welshfella is right on -18%.
And if it's not asking for "growth rate" then would the answer be different?
then there be no ans :P
Okay. Thanks!
welcome

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