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  2. How to calculate the present and future value of annuities - AOL

    www.aol.com/finance/calculate-present-future...

    Therefore, the future value of your annuity due with $1,000 annual payments at a 5 percent interest rate for five years would be about $5,801.91.

  3. Actuarial present value - Wikipedia

    en.wikipedia.org/wiki/Actuarial_present_value

    The actuarial present value (APV) is the expected value of the present value of a contingent cash flow stream (i.e. a series of payments which may or may not be made). Actuarial present values are typically calculated for the benefit-payment or series of payments associated with life insurance and life annuities. The probability of a future ...

  4. Annuity - Wikipedia

    en.wikipedia.org/wiki/Annuity

    The present value of an annuity is the value of a stream of payments, discounted by the interest rate to account for the fact that payments are being made at various moments in the future. The present value is given in actuarial notation by:

  5. Lump sum payout vs. annuity from a pension: How to decide - AOL

    www.aol.com/finance/lump-sum-payout-vs-annuity...

    Some pension plans offer a hybrid option that combines the benefits of both a lump sum and an annuity. For example, you might choose to take 30 percent of your pension as a lump sum and convert ...

  6. Time value of money - Wikipedia

    en.wikipedia.org/wiki/Time_value_of_money

    The present value formula is the core formula for the time value of money; each of the other formulas is derived from this formula. For example, the annuity formula is the sum of a series of present value calculations. The present value (PV) formula has four variables, each of which can be solved for by numerical methods:

  7. Actuarial notation - Wikipedia

    en.wikipedia.org/wiki/Actuarial_notation

    This present value factor, or discount factor, is used to determine the amount of money that must be invested now in order to have a given amount of money in the future. For example, if you need 1 in one year, then the amount of money you should invest now is: 1 × v {\displaystyle \,1\times v} .