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💰 Savings

Savings Calculator

Project how much your savings will grow from an initial deposit plus regular monthly contributions, with compound interest. See the future value, total deposited and interest earned.

Future value
Monthly deposits
Interest earned
Compound growth
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Savings — Quick answer

Grow the starting balance and the stream of monthly deposits, both compounded. The gap above what you put in is interest.

FV = P(1+i)ⁿ + PMT × ((1+i)ⁿ − 1) / i
i = annual%/12/100 · n = years × 12

Worked example: 1,000 + 200/mo at 5% for 10 yr → ≈ 32,703 (≈ 7,703 interest).

1,000 start + 200/mo at 5%

YearsFuture valueDeposited
514,88513,000
1032,70325,000
2084,91949,000

Used for: savings goals, retirement, emergency funds, investing.

💰 Savings Calculator

Enter your starting balance, monthly contribution, annual rate and years. Amounts are in your currency.

Future value
Total deposited
Interest earned
Months

⚠️ Assumes monthly compounding and end-of-month deposits. A different compounding frequency or start-of-month deposits will shift the result slightly. Longer horizons and earlier deposits compound disproportionately more.

A savings plan grows in two parts: your starting balance compounding over time, and the steady stream of monthly deposits each compounding from the moment it lands. Together they give the future value FV = P(1+i)ⁿ + PMT·((1+i)ⁿ−1)/i. What makes saving powerful is that the interest itself earns interest — so the longer the horizon, the more the balance outpaces the simple sum of your deposits. The single biggest lever is time: starting early beats saving more later.

Reviewed: June 20, 2026 · Author: Naveen P N, Founder — AI Calculator · Verified against: the future-value-of-an-annuity formula. Not financial advice.

The savings equations

Future value
FV = P(1+i)ⁿ + PMT × ((1+i)ⁿ − 1) / i
Rate & term
i = annual rate / 12 / 100 · n = years × 12
Deposited & interest
deposited = P + PMT·n · interest = FV − deposited

The first term grows your initial deposit by the monthly compound factor (1+i)ⁿ. The second is the future value of an ordinary annuity — the standard formula for a series of equal end-of-month deposits, each compounding for the time remaining. Add them for the projected balance. Subtract everything you actually paid in (the initial deposit plus all the monthly contributions) to see how much of the final balance is interest. If the rate is 0%, FV is simply P + PMT·n.

Worked example — a 10-year plan

Scenario: You start with 1,000, add 200 a month, and earn 5% annual interest for 10 years.

Rate & term
i = 5/12/100 = 0.004167 · n = 120
Future value
FV = 1000(1.004167)¹²⁰ + 200·((1.004167)¹²⁰−1)/0.004167 ≈ 32,703

The plan grows to about 32,703. You deposited 1,000 + 200 × 120 = 25,000, so roughly 7,703 is interest. Stretch the same plan to 20 years and it reaches about 84,919 (49,000 deposited) — the balance more than doubles while the deposits only roughly double, because the extra decade lets the earlier compounding compound again. That accelerating gap between balance and deposits is the whole point of saving early.

Frequently Asked Questions

How do I project my savings?

FV = P(1+i)ⁿ + PMT·((1+i)ⁿ−1)/i. 1,000 + 200/mo at 5% for 10 yr ≈ 32,703.

How much is interest?

FV − (P + PMT·n). In the example: 32,703 − 25,000 ≈ 7,703.

Why do early deposits matter?

They compound for longer, and the returns earn returns. Time is the biggest lever.

Monthly compounding?

Yes — annual rate ÷ 12, compounded monthly, deposits at month-end (ordinary annuity).

How do I hit a goal?

Raise the monthly contribution, extend the years, or earn a higher rate — test combinations.

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