Buy a Life Insurance Plan in a few clicks
Insurance and Investment in one plan.
Protect your family's financial future.
Kotak Guaranteed Fortune Builder
A plan that offers guaranteed income for your future goals.
A plan that works like a term plan, and Earns like ULIP Plan.
A plan that offer guaranteed returns and financial protection for your family.
A plan that offers immediate or deferred stream of income
Retirement years are the golden years of life.
A plan that offers long term savings and life cover.
Thank you
Our representative will get in touch with you at the earliest.
Features
Ref. No. KLI/22-23/E-BB/1052
The present and future value of the annuity is calculated to understand the value of money invested in an annuity plan. Let’s find out how these values are calculated.
An annuity is a form of investment to get regular payments from a lump sum of money. It is purchased from an insurance company that invests your money and then uses the earnings to pay you over time. Annuities can be used to provide income in retirement or during other times when you need it.
Any form of recurring or ongoing payment is known as annuities. In the case of annuity plans, a policyholder generally invests a lump sum amount and receives a steady income after retirement. In a way, this helps retirees to continue receiving a salary even after they stop working.
But while annuity plans are popular for retirement planning, the amount one chooses to invest in the plan needs careful consideration. After all, this lump sum investment will determine the payouts the policyholder will receive after retirement. Calculating the present and future value of the annuity is the right way to begin. This blog will explain how to calculate the current and future value of annuities and shed light on the importance of calculating these values.
An annuity plan is a financial tool that offers regular payments for a set period. It is purchased from an insurance company. Annuities are often used by people preparing for retirement or needing a guaranteed income for a specific time, such as during a planned period of unemployment.
When you purchase an annuity plan, you give a lump sum of money to the insurance company. The company then invests this money and uses the earnings to make regular payments to you over the agreed-upon period. Annuities can be structured to provide either fixed or variable returns, depending on your investment preferences. They can be an excellent way to ensure that you have a fixed source of income in retirement or during other times when you need it.
However, it is essential to understand the different types of annuities available and choose the one that is right for your needs.
The present value of an annuity is the current worth of all future income generated by that investment. More practically, money must be invested today to earn a certain amount afterward.
For example, if you wish to ensure ₹1,000 annual payments for ten years, the present-value calculation would decide how much to invest today. To obtain a ₹1,000 annuity payment for ten years at 8% interest, you would need to invest ₹6,710.08 now.
The formula for the present value of the annuity is as follows-
The present annuity value helps you know the lump sum amount that should be invested to receive the desired annuity payouts after retirement.
The calculation determines the value of future annuity payments and also helps determine whether an immediate or deferred annuity would be the right choice for an individual. Note that the calculation is based on the time value of money, wherein it is believed that the money received today has a higher value than the same amount received in the future.
The future value of an annuity is the total amount of money that will be gained by making regular investments with compound interest over a given time.
Instead of figuring out how much money you need to save now to have a specific income in the future, this method looks at how your savings will grow over time. The future-value calculation would predict the amount of an investment account, including interest growth, after ten years of making ₹1,000 monthly installments. Assuming interest rates of 8% (also the growth rate), the potential value after ten years is ₹19,990.05.
Given a set interest rate, the annuity formula measures how much a series of regular payments will be worth at some time in the future.
The formula for calculating the future value of an annuity is as follows-
FV of annuity = P * [((1 + r) ^(n)) - 1 / r]
Here,
P is the Periodic Payment,
r is the Periodic Interest Rate, and
n is the Number of Years
So, if you plan to invest a certain amount each month or year, this formula will tell you how much money you will have gathered later. If you make regular loan payments, the future value might help you calculate the overall cost of the loan.
Calculating future annuity value will help you know the true worth of the payments you make towards an annuity plan at a future date. It can help you make smarter investment decisions and plan your retirement per your financial objectives and goals.
If you find the formulas for calculating annuities complex, you can use an online annuity calculator. It is a simpler alternative. Most top insurers have this tool available on their websites to make it easier for buyers to choose the right annuity investment amount per their retirement objectives.
If you cannot decide after using the annuity calculator, contact the insurer to get all the assistance you need. As the amount you invest in an annuity plans will determine the future payouts, be very careful with the amount you select to ensure you can live your retirement years exactly how you have always imagined.
Annuities are more than investment products; they are your bridge to a secure retirement. Calculating annuity values ensures you make well-informed choices, aligning your investments with your financial goals. So, whether you are approaching retirement or planning for a secure future, understanding and calculating annuity values is a crucial step toward financial peace of mind. Remember, a suitable investment today can shape your envisioned retirement.
Features
Ref. No. KLI/23-24/E-BB/1052