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Annuity refers to an insurance contract signed between a financial services business and an individual, where the objective is to give the insured individual a guaranteed income for their post-retirement years. Retirement annuity plans can be bought with a single large payment or a series of smaller, more frequent payments (usually monthly).
The money used to buy the plan is invested in a number of business opportunities listed with the financial services provider. To help the insured person meet their post-retirement needs, the returns are given out as either a regular income or a lump payment.
The payout on an annuity can be calculated in a variety of ways -
This article, in particular, will shed light on what an annuity rate table is, its benefits, how it works, how to read an annuity rate table, and more.
There are four major types of retirement annuities –
Using an annuity rate table, an investor can easily calculate the value of the annuity at the specified time and be better equipped to plan their retirement. The table shows how much an investor contributes and how long that money is invested in a retirement annuity plan. A sequence of payments that an investor makes or receives can be valued in both the present and the future using the annuity rate table.
It is crucial to remember that the annuity rate table cannot be applied to interest rates and periods that are not discrete.
The table of annuity rates for the current value of the annuity is as follows -
n |
1% |
2% |
3% |
4% |
5% |
6% |
---|---|---|---|---|---|---|
1 |
0.9901 |
0.9804 |
0.9709 |
0.9615 |
0.9524 |
0.9434 |
2 |
1.9704 |
1.9416 |
1.9135 |
1.8861 |
1.8594 |
1.8334 |
3 |
2.9410 |
2.8839 |
2.8286 |
2.7751 |
2.7233 |
2.6730 |
4 |
3.9020 |
3.8077 |
3.7171 |
3.6299 |
3.5460 |
3.4651 |
5 |
4.8534 |
4.7135 |
4.5797 |
4.4518 |
4.3295 |
4.2124 |
10 |
9.4713 |
8.9826 |
8.5302 |
8.1109 |
7.7217 |
7.3601 |
15 |
13.8651 |
12.8493 |
11.9380 |
11.1184 |
10.3797 |
9.7123 |
20 |
18.0456 |
16.3514 |
14.8775 |
13.5903 |
12.4622 |
11.4699 |
25 |
22.0232 |
19.5235 |
17.4132 |
15.6221 |
14.0939 |
12.7834 |
Here, n implies the number of times the payment has to be made.
The series of fund payments made over the course of a certain period is referred to as the annuity's present value. When an annuity plan matures, the sum is distributed to the policyholder in the case of a regular annuity plan. The value in this context refers to the maximum amount of money that the series of payments may earn.
The advantages of being aware of an annuity's present value include the following -
An anticipated present value of the annuity can be seen in an annuity rate table. The current value interest factor of an annuity (PVIFA) can be streamlined when the payout is fixed. This number represents the point where the interest rate and the number of payments still due intersect.
To calculate the current value of an annuity, accountants, insurance agents, and other financial experts frequently use annuity tables. The sum of money that must be handed out to an annuity buyer or annuitant is determined by taking into consideration the amount that has been invested in the annuity and how long it has been sitting there.
For instance, lottery winners frequently have to choose between taking a lump sum payment and receiving their money in the form of an annuity. With annuities, however, you can make a choice by determining the annuity's present value by using the annuity table. Taking the amount at a given time and investing it is probably the wiser choice if it is less than the lump sum given.
To have a better understanding of the value of your portfolio, you can utilise the annuity table to easily determine how much your annuity is worth.
Compound interest is a concept that the majority of investors are familiar with. A dirham invested today generates a return over a certain time period as well as a return on that return.
Compounding returns can also be viewed as the idea that the money you have today is more valuable than the cash you will have in the future because you may earn a return on it during the interval.
To quickly determine the present and future values of annuities, you can use the annuity table. It must be noted that the table only functions for discrete values. However, the time periods and interest rates aren't necessarily distinct in the actual world. As a result, there are specific formulas to determine the annuities' current value and future value.
In a regular annuity, timely payments are necessary or have to be made at the conclusion of a period for a predetermined amount of time. An annuity's current and future values can be computed as follows -
The annuity is known as an annuity due if recurrent payments are made or necessary at the start of every period for a specific amount of time. The following formula can be used to calculate an annuity's present and future values:
The following table differentiates between an ordinary annuity and an annuity due -
Basis of Comparison |
Ordinary Annuity |
Annuity Due |
---|---|---|
Meaning |
The flow of funds under an ordinary annuity becomes the payment due at the conclusion of each term. |
The cashflow series that arises at the start of every is the annuity due. |
Payment |
Corresponds to the period before the date |
Belongs to the period after the date |
Designed for |
Making Payments |
Receiving payouts |
You won't have to perform any calculations if you use an annuity table, as reading the chart will provide you with all the information that you require.
The number of payments and rebate rate are usually placed on the y-axis and x-axis, respectively, in an annuity rate table. You can find both of them on the table for your annuity, and locate the cell where they cross. The amount in that cell should be multiplied by the sum of money you receive each period - your annuity's present value would be represented by that figure.
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