You are interested in **PVIFA Calculator**, here are some valuable information! Our **PVIFA calculator** is the tool you need if you have a choice between a large quantity of money and an annuity and aren’t sure which to choose.

In this article, we’ll teach you what PVIFA is and how you may use it to make investment decisions using basic examples. Also, you will learn what is PVIFA calculator formula, and how to do it.

But that’s not all, we have a great calculator that will help you figure out and learn something new from the present value, and that is our Present Value Calculator.

## PVIFA (Present Value Interest Factor of Annuity) – Definition

We use a factor to compute the present value (PV) of annuity payments is the **present value interest factor of the annuity (PVIFA)**. Put another way. It’s a figure that we may use to calculate the present value of a payment.

The PV interest factor is built on the fundamental financial idea of money’s temporal value. The notion asserts that the current value of money is more profitable than its future value. And the reason for this is that money can increase in value over a period of time. Therefore, any sum received sooner is valuable because it may be reinvested to generate interest as long as money can earn interest.

Another important element that we need to remember is that the **PV **interest component can only be computed when the annuity payments are for a certain number over a specific periods. This is because the PV interest component calculates the current value of a series of **future annuities**. In the study of annuities, the PV interest element is more commonly used.

The PV factor interest of annuity (PVIFA) aids in determining whether to take the entire payment now or annuity installments later. You may examine the worth of the full payments and the overall payments from annuities using the evaluated sum and decide from there.

## PVIFA Formula

This calculator can do everything for you, but if you want to learn how to do it by yourself, here is the formula. We use the **PVIFA formula **to assess the PV of payment based on the annuity you will get on a future date. The formula determines the worth of one dollar in **cash flows **in the future.

What exactly does this imply? Simply put, the resultant element is the PV of a one-dollar annuity. This makes calculating the total PV of the annuity as simple as multiplying the factor by the payment amount. Here is the formula:

PVIFA = \frac {1-(1+r) - n} {r}

## PVIFA Table – Definition

Using the most common values of *r* and *n*, the **PVIFA table** is used to immediately calculate the present value interest factor of the annuity. The PVIFA table is primarily here to evaluate and assess various situations with varying *r* and *n* values. It is divided into rows and columns, with the first row denoting the **interest rate **and the first column denoting the **length of time** periods. Our calculator provides you with so many pieces of information.

According to the PVIFA table, the cell equating a certain row and a given column represents the present value factor. The result is multiplied by the continuous payments, i.e., **annuity payments **in dollars.

Using the PVIFA formula, you may determine the PV of your future shares by following this approach. Another disadvantage of utilizing these tables is that the values are skewed and imprecise.

### PVIFA table

Periods | 1% | 2% | 3% | 4% | 5% | 6% | 7% | 8% | 9% | 10% |

1 | 0.990 | 0.980 | 0.970 | 0.961 | 0.952 | 0.943 | 0.934 | 0.925 | 0.917 | 0.909 |

2 | 1.970 | 1.941 | 1.913 | 1.886 | 1.859 | 1.833 | 1.808 | 1.783 | 1.759 | 1.735 |

3 | 2.941 | 2.883 | 2.828 | 2.775 | 2.723 | 2.673 | 2.624 | 2.577 | 2.531 | 2.486 |

4 | 3.902 | 3.807 | 3.717 | 3.629 | 3.546 | 3.465 | 3.387 | 3.312 | 3.239 | 3.169 |

5 | 4.853 | 4.713 | 4.579 | 4.451 | 4.329 | 4.212 | 4.100 | 3.992 | 3.889 | 3.790 |

6 | 5.795 | 5.601 | 5.417 | 5.242 | 5.075 | 4.917 | 4.766 | 4.622 | 4.485 | 4.355 |

7 | 6.728 | 6.472 | 6.230 | 6.002 | 5.786 | 5.582 | 5.389 | 5.206 | 5.033 | 4.867 |

8 | 7.651 | 7.325 | 7.019 | 6.732 | 6.463 | 6.209 | 5.971 | 5.746 | 5.534 | 5.334 |

9 | 8.566 | 8.162 | 7.786 | 7.435 | 7.107 | 6.801 | 6.515 | 6.246 | 5.995 | 5.759 |

10 | 9.471 | 8.982 | 8.530 | 8.110 | 7.721 | 7.360 | 7.023 | 6.710 | 6.417 | 6.144 |

## How to do PVIFA table in excel?

The PVIFA table is somewhat more sophisticated, so start there. The problem arises because we want to handle both regular and due annuities in calculator.

Begin by filling in the blanks in row 7. Type “Type” in A7 (for the type of allocation). Another data validation rule will be entered in B7. B7 is selected, followed by the Data Validation button. Now, we’ll change the Allow to List to “Regular, Due” and then the Source to “Regular, Due” (they include comas, but they don’t include the quotes).

The user will be presented with a drop-down menu to select the kind of allocation. Depending on the type of allocation, we need to specify slightly different text in A9. Finally, we’ll call the PV() method in A10, but this time periods with FV set to 0 and PMT set to 1. The Type parameter to the function must also be specified. This argument is number 0 for ordinary annuities but 1 for due annuities.

## PVIFA Calculation – Factors

When deciding whether to take a **lump-sum payout** now or accept annuity payments in the future, the PV interest element of an allocation is helpful. The value of the annuity installments and the lump amount/number may be compared using expected rates of return. If those payments are for a specified sum over a predetermined period, the PV interest component can only be calculated.

We use the **discount rate** to calculate the PV interest component is an approximation of the expected rate of return over time. The period of the annuity payments and the investment vehicle used are used to compensate for the period risk. Calculations of net PV are less accurate when interest rates are high.

This is because if big future profits are expected, the value of a dollar now is lowered. The payments are referred to as allocation due when they are due at the start of the term. To find the PV interest component of an annuity payable, multiply it by (1+r), where “*r*” is the discount rate.

## PVIFA Calculator – How to Use?

The present value interest factor of the annuity (PVIFA) is a tool that we can use to compute the present value of a number of annuity payments. Put another way, it’s a figure that may be used to calculate the present value of a series of payments.

Over a series of payment intervals, the original payment receives interest at the periodic rate** ( r) (n)**. Therefore, PVIFA is also employed to calculate a financial annuity’s present value.

To calculate the current present value of the annuity, multiply the PVIFA factor value by the monthly payment amount.

## PVIFA Calculator – Example

Assume you’ve made a financial investment in a promising 3D printer firm. You will get eight number of **$3,000 **payments, one every year, as a consequence of your investment. As previously stated, the interest rate is four percent. What is the annuity’s current number value?

**n = 8** (period or periods of payment)**r = 4% = 0.04** (rate of interest)

With the help of the formula above, PVIFA = **6.73**

So our result is the number of 6.73. We told you, this calculator is great!

## FAQ

**What is PVIFA?**

When multiplied by the repeating payment number, the present value interest component of an annuity may be used to compute the present value of a series of annuities.

**How to calculate PVIFA?**

In the PVIFA calculator, the initial deposit produces interest at a rate (r) that perfectly funds a sequence of (n) successive withdrawals and may be stated as follows: PVIFA = \frac {1-(1+r) - n} {r}

**How do you calculate IRR with PVIFA?**

It’s determined by multiplying the difference between the present or predicted future value and the original beginning value by 100.

**What is the difference between an ordinary annuity and an annuity due?**

An annuity due is one that has a payment due at the start of the payment interval. A conventional annuity, on the other hand, pays out at the end of the periods.