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Use both interest conversion approach and algebraic approach to nd the accumulated value 18 years after the rst payment is made of an annuity on

Use both interest conversion approach and algebraic approach to nd the accumulated value 18 years after the rst payment is made of an annuity on which there are 8 payments of $2000 each made at two-year intervals. The nominal rate of interest convertible semiannually is 7%. Answer to the nearest dollar.

The answer:

The nominal rate of interest convertible once every two years is j, so that 1+j = (1+.07/2)^4 and j=(1.035)^4 -1= .14752

The accumulated value is taken 4 years after the last payment is made, so that

2000s8Ij (1+j)^2= 2000(13.60268)(1.31680)= 35824

I do not understand the part why it has to time (1+j)^2 in 2000s8Ij (1+j)^2 parts. Instead of just 2000s8Ij . Can I have a detail explain to this. Thank you

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