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  1. The annuity payment formula is used to calculate the periodic payment on an annuity. An annuity is a series of periodic payments that are received at a future date. The present value portion of the formula is the initial payout, with an example being the original payout on an amortized loan.

  2. The future value of an annuity formula is used to calculate what the value at a future date would be for a series of periodic payments. The future value of an annuity formula assumes that 1. The rate does not change 2. The first payment is one period away

  3. The present value annuity factor is used to calculate the present value of future one dollar cash flows. This formula relies on the concept of time value of money. Time value of money is the concept that a dollar received at a future date is worth less than if the same amount is received today.

  4. The present value of a growing annuity formula calculates the present day value of a series of future periodic payments that grow at a proportionate rate. A growing annuity may sometimes be referred to as an increasing annuity.

  5. The annuity payment formula shown above is used to calculate the cash flows of an annuity when future value is known. An annuity is denoted as a series of periodic payments. The annuity payment formula shown here is specifically used when the future value is known, as opposed to the annuity payment formula used when present value is known.

  6. The solve for n, or number of periods, formula shown above is used to determine the number of periods on an annuity using the present value, periodic payment, and periodic rate. An example of what the solve for n formula tries to answer is "How long will it take me to pay off a balance of $ a at a rate of b % by making periodic payments of $ c ."

  7. The present value (PV) of an annuity with continuous compounding formula is used to calculate the initial value of a series of a periodic payments when the rate is continuously compounded. The present value of annuity formula when there is continuous compounding contains financial and mathematical concepts that have to be understood ...

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