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kittendude
kittendude kittendude
  • 08-03-2017
  • Mathematics
Answered

Given an exponential function for compounding interest, A(x) = P(1.03)x, what is the rate of change?

Verified Answer :

Aliwohaish12
Aliwohaish12 Aliwohaish12
  • 08-03-2017

0.03*100=3%
Hope it helps :-)

Answer Link
JeanaShupp
JeanaShupp JeanaShupp
  • 19-02-2019

Answer: 3%

Step-by-step explanation:

We know that the compound amount after x years will be given by the exponential function as:-

\(A(x)=P(1+r)^x\), where r is the rate of interest in decimal.

The given exponential function for compounding interest is \(A(x)=P(1.03)^x\) which can be written as

\(A(x)=P(1+0.03)^x\)

On comparing the equation to the standard form  , we get the rate of interest =0.03

In percent the rate of interest r =\(0.03\times100=3\%\)

Answer Link

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