I gather that future value of ordinary annuity with continuous compounding of interest is calculated as
FV = PMT [e^rt -1]/[e^r-1]
So to find future value of an annuity due with continuous compounding of interest I would multiply the former by an extra interest factor of e^r thus making the formula as
FV = PMT e^r [e^rt -1]/[e^r-1]
Is this correct, the reason I think this may work is since for discrete compounding of interest we multiply the interest factor of (1+i) to the future value of annuity formula as
FV = PMT (1+i) [(1+i)^n - 1]/i
Just a confirmation of the correctness of the formula will suffice


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