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Future Value of Annuity Calculator

Find out what a series of equal periodic payments will be worth in the future, with support for ordinary annuities, annuity due, growing payments, and inflation-adjusted results.

Future Value Planner

In words: Two hundred fifty

%
Yrs
Future Value Result
₹30,000 Paid In₹13,271 Interest
₹43,271future value

In words: Forty-three thousand two hundred seventy-one

Value Composition
Lump Sum
Payments
Interest
Detailed Breakdown
₹0

Starting Lump Sum

Optional head start

₹30,000

Total Paid In

Lump sum + all payments

₹13,271

Total Interest

Growth from compounding

Monthly

Payment Schedule

End of period

Future Value of Annuity Calculator — Free and Easy to Use

This future value of annuity calculator tells you what a series of equal, regular payments will grow into after interest is added over time. It doesn't matter if you call it a payment, a contribution, an installment, or a deposit — as long as the same amount goes in on a fixed schedule, this is the right tool for the job. Type in your payment amount, how often you plan to pay it, your expected interest rate, and how many years you'll keep going, and you'll get an instant future value along with a year-by-year chart and a downloadable table.

Most people run into this exact question in everyday life without realizing it has a name. Putting $250 into a recurring deposit every month, paying a fixed insurance premium every quarter, or setting aside a set amount from every paycheck are all annuities in the financial sense of the word. This calculator is built around that one common pattern — equal payments, a fixed schedule, and a steady interest rate — and turns it into a clear number you can plan around.

What Does 'Future Value of an Annuity' Actually Mean?

In plain terms, the future value of an annuity is the total amount all your payments will be worth at a future date, once you count every bit of interest that built up along the way. It's not just the sum of what you paid in — it's that sum plus everything it earned while it sat in the account.

Think of a recurring deposit at a bank, a monthly SIP into a mutual fund, a fixed premium on a savings-linked insurance policy, or even a chit fund contribution. In every one of these cases, you're putting in the same amount on a set schedule, and the money doesn't just wait around — it earns a return the whole time it's invested. The future value is the answer to the question every saver eventually asks: 'If I keep this up, what will I actually end up with?'

Future Value of Annuity Formula, Explained in Plain Words

For an ordinary annuity, where each payment is made at the end of a period, the formula looks like this:

FV = PMT × [((1 + r)^n − 1) / r]

For an annuity due, where each payment happens at the start of the period instead, the whole result gets multiplied by one extra period of growth:

FV = PMT × [((1 + r)^n − 1) / r] × (1 + r)

  • FV — the future value you're solving for
  • PMT — the fixed payment made every period
  • r — the interest rate for a single period (your annual rate divided by how many payments happen per year)
  • n — the total number of payments over the whole term (years multiplied by payments per year)

Ordinary Annuity or Annuity Due? Know Which One You're Dealing With

This one detail trips up more people than any other part of annuity math. An ordinary annuity pays at the end of each period — this is how most loan installments, bond interest, and many recurring savings plans work. An annuity due pays at the start of each period instead, which is closer to how rent, insurance premiums, and some salary-linked contribution plans behave.

The gap between the two isn't huge, but it isn't nothing either. Because a due payment sits in the account for one extra period, it earns a bit more interest than the same payment made under ordinary timing. Over a short stretch this barely moves the needle, but stretch it out to fifteen or twenty years and that small head start compounds into a real difference. Use the toggle in this calculator to check both and see exactly how much timing is worth for your own numbers.

How to Use This Calculator, Step by Step

You don't need any finance background to get an accurate answer here. Just fill in a few details and read the result straight off the screen.

  • Enter your periodic payment — the fixed amount you plan to put in every time.
  • Choose how often you'll pay: monthly, quarterly, semi-annually, or annually.
  • Enter the annual interest rate you expect to earn.
  • Set how many years you'll keep making payments.
  • Pick ordinary annuity or annuity due, depending on when your payments actually land.
  • Open Advanced Options if you want to add a starting lump sum, step your payment up every year, or see your result adjusted for inflation.

A Simple Worked Example

Say you commit to putting away $250 every month for 10 years, at a 7% annual interest rate, with payments landing at the end of each month (an ordinary annuity) and no starting lump sum.

  • Monthly rate: 7% ÷ 12 ≈ 0.583% per month.
  • Total number of payments: 10 years × 12 = 120 payments.
  • Total amount paid in over the whole term: $250 × 120 = $30,000.
  • Running the formula across all 120 months, the balance grows to roughly $43,000 to $43,500.
  • That means around $13,000 to $13,500 of the final total came purely from interest — nearly a third of the balance was earned, not deposited.

Why Payment Frequency Makes a Difference

Paying more often, for the same yearly total, usually leaves you slightly ahead. If you split an annual payment into twelve smaller monthly ones instead, each smaller chunk starts earning interest sooner rather than sitting outside the account for months at a time waiting for one big yearly deposit. The gap is normally modest next to what changing the interest rate or the payment size would do, but it's real, and it grows more noticeable at higher rates and over longer terms. Switch between monthly, quarterly, semi-annual, and annual in the calculator to see the exact difference for your own plan.

Advanced Features Built Into This Calculator

Basic annuity calculators usually stop at a flat payment and a flat rate. This one goes further, so the number you get actually matches how real savings plans behave.

  • Starting lump sum — add money you're already holding on top of your regular payments, if that applies to you.
  • Annual payment increase — model a plan where your payment grows a fixed percentage every year, similar to bumping up a savings contribution alongside a yearly raise.
  • Inflation adjustment — see your future value converted into today's purchasing power, so a big number decades out doesn't mislead you about what it will actually buy.
  • Ordinary vs. due toggle — instantly compare payments made at the start versus the end of each period.
  • Full year-by-year chart and table — see exactly how the balance builds, with a one-click CSV download for your own records.

Where You'll Run Into a Future Value of Annuity in Real Life

This isn't a purely academic calculation — it shows up constantly in ordinary financial decisions. A recurring deposit or systematic investment plan is a textbook annuity. Retirement accounts with automatic monthly contributions follow the exact same math. Insurance companies use this same formula to work out how a fixed annuity contract will accumulate before payouts begin. Even a structured savings challenge, where you commit to setting aside a fixed amount every week or month, is really just an annuity in disguise, and this calculator will tell you exactly where that habit lands you.

Future Value vs. Present Value of an Annuity

It's easy to mix these two up, but they answer opposite questions. Future value tells you what a stream of payments will grow into by a date in the future — that's what this calculator solves. Present value flips it around and tells you what a stream of future payments is worth in today's money, which is the calculation lenders and insurers use to price loans, bonds, and payout annuities. If you're saving toward a goal, future value is what you want. If you're trying to figure out what a future stream of payments is worth right now, you'd reach for a present value of annuity calculator instead.

Common Mistakes to Avoid

The most frequent slip-up is plugging the annual interest rate straight into the formula without first dividing it by the number of payments per year — this overstates growth by a wide margin. A close second is mixing up ordinary annuity and annuity due, which quietly understates the result since ordinary timing tends to be treated as the default even when payments actually land at the start of each period. It's also common to ignore inflation entirely on long-term goals, which makes a distant future value look far more impressive than what it will actually be worth in real spending power once prices have risen. This calculator handles all three automatically, so you don't have to worry about any of them.

Why Use This Future Value of Annuity Calculator?

This tool covers the full picture — a fixed periodic payment, your choice of payment frequency, ordinary or due timing, an optional starting lump sum, yearly payment increases, and an inflation-adjusted view — all without needing a spreadsheet or a finance degree. You get the future value instantly, backed by a full year-by-year chart and table so you can see exactly how the number was built, plus a CSV export if you want to keep the breakdown for yourself. Whether you're planning a recurring investment, comparing a fixed annuity contract, or just curious what a monthly savings habit really adds up to, this calculator gets you a precise, trustworthy answer in seconds.

Frequently Asked Questions

What does a future value of annuity calculator do?

It works out how much a series of equal, regular payments will be worth at a future date once interest has been added the whole way through. You enter the payment amount, how often it's made, the interest rate, and the length of time, and it returns the total future value.

What is the future value of annuity formula?

For an ordinary annuity: FV = PMT × [((1 + r)^n − 1) / r]. For an annuity due, multiply that result by (1 + r). Here, PMT is the payment per period, r is the interest rate per period, and n is the total number of payments.

What's the real difference between an ordinary annuity and an annuity due?

An ordinary annuity pays at the end of each period, while an annuity due pays at the start. Because a due payment sits in the account one period longer, it earns slightly more interest and ends with a slightly higher future value than the same payment made on ordinary timing.

Can I include money I've already saved, along with new payments?

Yes. Open Advanced Options and enter a starting lump sum. It will be added on top of your regular payments and will grow alongside them for the full term.

Does how often I pay change the final future value?

Yes, though usually only by a small amount. Paying more frequently — monthly rather than annually, for example — tends to produce a slightly higher future value for the same yearly total, since smaller amounts start earning interest sooner.

Can this calculator handle a payment that increases every year?

Yes. The Annual Payment Increase field in Advanced Options lets you model a plan where your payment steps up by a set percentage each year, instead of staying fixed for the whole term.

Why does the calculator ask for an inflation rate?

A future value shown in plain dollars can look bigger than it really is once you account for rising prices. Entering an expected inflation rate converts your result into today's purchasing power, giving you a more honest sense of what that amount will actually be worth.

Is this the same as a present value of annuity calculator?

No, they solve opposite problems. This calculator tells you what regular payments made from now onward will grow into by a future date. A present value of annuity calculator instead tells you what a stream of future payments is worth in today's money.

Can I use this for retirement or investment planning?

Yes. Recurring retirement contributions, systematic investment plans, and recurring deposits all follow the same equal-payment, fixed-schedule pattern this calculator is built around, so it's a solid way to estimate where a regular savings habit will land you.