The bank charges a nominal interest rate is 16,5% per annum, compounded at the end of every second month. The equivalent effective interest rate is
[1] 17,18%.
[2] 17,68%
. [3] 14,53%
. [4] 16,18%.
[5] none of the above.
1+i=(1+r/m)m1+i=(1+r/m)^m1+i=(1+r/m)m
i=effective interest rate, m=6 compound periods
1+i=(1+0.165/6)6=1.17681+i=(1+0.165/6)^6=1.17681+i=(1+0.165/6)6=1.1768
i=1.1768−1=0.1768=0.1768×100%=17.68%i=1.1768-1=0.1768=0.1768\times100\%=17.68\%i=1.1768−1=0.1768=0.1768×100%=17.68%
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