Buy a Life Insurance Plan in a few clicks
A plan that offers immediate or deferred stream of income
Kotak Confident Retirement Builder
A plan that offers immediate or deferred stream of income
Thank you
Our representative will get in touch with you at the earliest.
Features
Ref. No. KLI/22-23/E-BB/492
An Annuity Due can be described as a series of payments made at the beginning of a period, like rent. In a regular annuity, payments happen at the end of the period. Since payments in annuities involve future money, we use formulas for calculating present value (PV) and future value (FV) to figure out their worth today or in the future. In India, the original purchase price of an Annuity Due is adjusted for inflation using the Cost Inflation Index (CII) when calculating taxes.
To properly understand Annuity Due, it is helpful to first establish a clear understanding of what an Annuity is. An annuity is a sequence of payments made at consistent intervals, and the timing of these payments is key to differentiating various types of annuities. There are different types of Annuities, such as Fixed, Variable, Immediate, and Deferred Annuities. Annuity Due is one of the noteworthy variants among these types like Annuity in NPS.
With an Annuity Due, payments are made at the start of each period. A common example is rent: you pay at the beginning of the month to secure your tenancy. Whereas, an ordinary annuity has payments due at the end of each period. Loan repayments are a good example of ordinary Annuity. You receive the loan initially and then make regular payments, typically at the end of each month.
Annuity Due provides a regular income stream for a specific timeframe and is often used for investments like retirement plans or financial products involving lease agreements and insurance payouts.
The key characteristic of an Annuity Due is that payments are made at the start of each period, unlike a regular annuity, where payments occur at the end. For the recipient, these payments represent a (legal) asset, while for the payer, they constitute a (legal) debt liability requiring regular payments.
To properly assess the value of future annuity payments, we must consider the time value of money. Present value calculations address this, effectively showing the current worth of those future cash flows.
A life Annuity Due, a common insurance product, features payments that begin at the start of each period (monthly, quarterly, or annually). This guarantees a lifetime income stream, but any remaining balance reverts to the insurance company after the annuitant’s demise.
To calculate the value of the due Annuity, you can use the formula and get an approximation of the Annuity Due value. To get the value, you need to know the present and future values of the Annuity Due, which is calculated using the following formulas:
PV Annuity Due = C x [ 1-(1+i)-n / i ] x (1+ i)
Where,
PV= Present value
C= Cashflows per period
i = Interest rate per period
n = Number of periods
FV Annuity Due = C x [ 1-(1+i)n / i ] x (1+ i)
Where,
FV= Final value
C= Cashflows per period
i = Interest rate per period
n = Number of periods
While retirement calculator is used to calculate retirement pension, Annuity Due is calculated using a formula. To understand the current (present value, PV) and future (future value, FV) worth of an Annuity Due, we use dedicated formulas. These calculations are crucial for assessing the value of the investment over time.
Let us take this example where an annuitant is to immediately receive ₹5000 every year for the next 10 years at an annual interest rate of 5%. To determine the present value of this series of payments, they would use the present value of an Annuity Due formula as follows:
PV Annuity Due = 5000 x [ 1-(1+.05)-10 / .05 ] x (1+ .05)
Likewise, to calculate the future value of the same stream of payments, they would use the future value of an Annuity Due formula:
FV Annuity Due = 5000 x [ (1+.05)-10/- 1 / .05 ] x (1+ .05)
The present value of an Annuity Due tells us the current value of a series of expected Annuity payments. In other words, it shows what the future total to be paid is worth now.
While the present value calculations for Annuity Due and ordinary Annuities share similarities, the timing of payments creates a crucial distinction. In an Annuity Due, payments are made at the start of each period; in an ordinary Annuity, they are made at the end. You can get the present value of an Annuity Due by the formula:
PV Annuity Due = C x [ 1-(1+i)-n / i ] x (1+ i)
The future value of Annuity Due shows you what your payments will be worth later. And just like with present value, there’s a difference in how you calculate future value for annuities due versus regular ones. The formula for calculating the future value of an Annuity Due is:
FV Annuity Due = C x [ 1-(1+i)n / i ] x (1+ i)
To determine the tax implications of an Annuity Due in India, indexation is applied to the investment cost. The process is as follows:
Indexation effectively mitigates the taxable gain by factoring in the impact of inflation, thus reducing the overall tax liability.
1
A life Annuity Due is a classification of Annuity that offers regular payments for the entire life of an individual. The payments, in this case, begin immediately. Examples include rent or lease payments often due at the start of the month.
2
The key difference is the timing of payments. An Annuity Due payment is made at the beginning of each period, while an ordinary Annuity’s payments are made at the end. This difference in timing affects the calculation of present and future values.
3
Common examples include rent payments (often due on the 1st of the month), lease payments, and insurance premiums (sometimes paid at the start of the policy period). Any regular payment made at the start of a period can be considered an Annuity Due.
4
The present value of an Annuity Due is calculated by the formula: PV= C x [ 1-(1+i)-n / i ] x (1+ i). This reflects the fact that each payment is received one period earlier, thus having a higher present value.
5
The future value of an Annuity Due is calculated by FV Annuity Due = C x [ 1-(1+i)n / i ] x (1+ i). This accounts for the extra period of interest earned on each payment since they are made at the beginning of each period.
6
The payments themselves aren’t higher; the value (present or future) is higher. This is because each payment in an Annuity Due earns interest for one additional period compared to an ordinary Annuity, resulting in a greater accumulated value.
7
The core formula builds upon the ordinary Annuity. For present value: PV Annuity Due = C x [ 1-(1+i)-n / i ] x (1+ i). For future value: FV Annuity Due = C x [ 1-(1+i)n / i ] x (1+ i), where C= Cashflows per period, i = Interest rate per period and n = Number of periods.
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.
Secure a comfortable retirement with our flexible Pension Plans.