The term is 35 years, in months it will be:
"35\\times12=420"
n=420
we will find a monthly rate
"\\frac{8}{100}=0.08"
"\\frac{0.08}{12}=0.00667"
r=0.00667
You can calculate the future value of a prenumerando annuity using the following formula:
"FVA=A(1+r)^n+\\frac{A((1+r)^n-1)}{r}(1+r)"
"FVA=500(1+0.00667)^{420}+\\frac{500((1+0.00667)^{419}-1)}{r}(1+0.00667)=1 155 729.19"
Comments
Leave a comment