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Features
Ref. No. KLI/22-23/E-BB/492
An annuity table is a helpful tool for calculating the present or future value of periodic payments, such as pensions or savings plans. It provides pre-calculated factors based on interest rates and time periods. By using these factors, individuals and financial institutions can easily determine how much future payments are worth today or how much they will accumulate over time.
When you invest in a retirement plan, you can choose to receive pensions as annuities. This means the pension will be paid in regular installments over a set term. You can also make contributions under pension plans in installments. But, if you choose this route, how will you find out the worth of your pension today and at the time of your retirement? To answer this, you can use an annuity table.
An annuity table is a tool that helps in determining the present or future value of periodic payments. It gives a factor for each time period (years or months) and interest rate. You can multiply your pension amount by this factor to calculate its worth today (present value) or in the future (future value). This tool, combined with a retirement calculator can help you plan your post-retirement finances effectively.
Annuity tables offer present value and future value factors for different interest rates and time periods. You can use these pre-calculated factors to easily determine how much you need to save today or how your contributions will grow over a period of time. The best thing is that you can do so without needing complex formulas.
For example, let’s say you want to receive ₹10,000 annually for 5 years after retirement, and the interest rate is 5%.
To find out how much money you need to invest today to receive those payments, you can refer to an annuity table. The table will give you a factor of 4.329 for 5 years at 5%.
You get ₹43,290 by multiplying ₹10,000 by the factor (₹10,000 × 4.329). This means you would need to invest ₹43,290 today to ensure you get ₹10,000 annually for the next 5 years.
An annuity factor table is a helpful tool for both financial institutions and individuals, especially when planning for retirement.
Financial institutions use annuity tables to quickly figure out the value of a series of payments. This helps them set fair prices for products like pensions, life insurance, annuity in NPS, and other payment-based financial plans. Individuals, on the other hand, can calculate how much money they need to save today to get a steady income in the future.
Let’s say you want a certain amount of monthly income after you retire. An annuity table will show how much you should invest now based on the number of years and expected interest rates. It also helps you see how changes in interest rates can affect your retirement savings. Using an annuity table makes it easier to create a realistic savings plan and ensure that your money will last throughout retirement. This way, you can feel more secure about your financial future.
Interpreting an annuity table may seem tricky at first, but it’s quite straightforward once you understand its layout. The table is organized into rows and columns, each representing specific variables used in financial calculations.
Ordinary annuities are a series of equal payments made at the end of each period, such as monthly or annually. There are two types of tables for such annuities.
1. The Present Value Table for such annuities looks like this:
Years | 1% | 2% | 3% | 4% | 5% | 6% | 7% | 8% |
---|---|---|---|---|---|---|---|---|
1 | 0.99 | 0.98 | 0.971 | 0.962 | 0.952 | 0.943 | 0.934 | 0.926 |
2 | 1.97 | 1.942 | 1.913 | 1.886 | 1.859 | 1.833 | 1.808 | 1.783 |
3 | 2.941 | 2.884 | 2.829 | 2.775 | 2.723 | 2.673 | 2.624 | 2.577 |
4 | 3.902 | 3.808 | 3.717 | 3.63 | 3.546 | 3.465 | 3.387 | 3.312 |
5 | 4.853 | 4.713 | 4.58 | 4.452 | 4.329 | 4.212 | 4.1002 | 3.993 |
6 | 5.795 | 5.601 | 5.417 | 5.234 | 5.061 | 4.917 | 4.766 | 4.623 |
7 | 6.728 | 6.472 | 6.23 | 6.002 | 5.786 | 5.582 | 5.389 | 5.206 |
8 | 7.652 | 7.325 | 7.02 | 6.733 | 6.463 | 6.21 | 5.971 | 5.739 |
9 | 8.566 | 8.162 | 7.786 | 7.427 | 7.108 | 6.802 | 6.515 | 6.247 |
10 | 9.471 | 8.983 | 8.53 | 8.111 | 7.722 | 7.36 | 7.023 | 6.71 |
Years | 1% | 2% | 3% | 4% | 5% | 6% | 7% | 8% |
---|---|---|---|---|---|---|---|---|
1 | 1 | 1 | 1 | 1 | 1 | 1 | 1 | 1 |
2 | 2.01 | 2.02 | 2.03 | 2.04 | 2.05 | 2.06 | 2.07 | 2.08 |
3 | 3.0301 | 3.0604 | 3.0909 | 3.1216 | 3.1525 | 3.1836 | 3.214 | 3.2464 |
4 | 4.0604 | 4.1216 | 4.1836 | 4.2465 | 4.3101 | 4.3746 | 4.439 | 4.5061 |
5 | 5.101 | 5.204 | 5.3091 | 5.4163 | 5.5256 | 5.6371 | 5.75 | 5.8666 |
6 | 6.152 | 6.3081 | 6.4684 | 6.633 | 6.8019 | 6.9753 | 7.15 | 7.3359 |
7 | 7.2135 | 7.4343 | 7.6625 | 7.8983 | 8.142 | 8.3938 | 8.654 | 8.9228 |
8 | 8.2857 | 8.583 | 8.8923 | 9.2142 | 9.5491 | 9.8975 | 10.259 | 10.6366 |
9 | 9.3685 | 9.7546 | 10.1591 | 10.5828 | 11.0266 | 11.4913 | 11.978 | 12.4876 |
10 | 10.4622 | 10.9497 | 11.4639 | 12.0061 | 12.5779 | 13.1808 | 13.816 | 14.4866 |
The Present Value Annuity Table shows how much future payments are worth today based on different interest rates and periods. For instance, if you want to know how much ₹5,000 annual payments over 5 years are worth today at an interest rate of 6%, multiply ₹5,000 by the factor 4.212 to get ₹21,061.80.
The Future Value Annuity Table shows how much future payments will be worth at a specific time in the future. For example, if you want to find out how much ₹5,000 annual payments will grow over 5 years at an interest rate of 6%, multiply ₹5,000 by the factor 5.6371 to get ₹28,185.50.
1
An annuity table is a tool that displays the present or future value factors used in annuity calculations. It helps determine the value of periodic payments by simplifying complex financial equations based on time periods and interest rates.
2
To calculate the present value, find the factor corresponding to the number of periods and the discount rate in the present annuity table. Then, multiply it by the annuity payment amount. This factor adjusts the future cash flows to reflect their value in today’s terms.
3
An ordinary annuity assumes payments are made at the end of each period, while an annuity due assumes payments are made at the beginning. The annuity due table factors are higher because payments are discounted for one less period.
4
To find the future value, locate the factor matching the number of periods and interest rate in the future value annuity table and multiply it by the periodic payment amount. This provides the total value of payments at the end of the term.
5
The discount rate represents the interest rate used to adjust future payments to their present value. It significantly impacts the present and future value factors. Higher rates reduce present values and increase the cost of deferring payments.
6
Annuity factors are calculated using formulas that involve the interest rate and number of periods. For present value, the factor adjusts each payment by the discount rate, while future value factors compound payments over time.
Features
Ref. No. KLI/23-24/E-BB/1052
The information herein is meant only for general reading purposes and the views being expressed only constitute opinions and therefore cannot be considered as guidelines, recommendations or as a professional guide for the readers. The content has been prepared on the basis of publicly available information, internally developed data and other sources believed to be reliable. Recipients of this information are advised to rely on their own analysis, interpretations & investigations. Readers are also advised to seek independent professional advice in order to arrive at an informed investment decision. Further customer is the advised to go through the sales brochure before conducting any sale. Above illustrations are only for understanding, it is not directly or indirectly related to the performance of any product or plans of Kotak Life.
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