Savings Calculator
Project savings growth from a lump sum and recurring deposits.
Amortization schedule
| # | Payment | Principal | Interest | Balance |
|---|---|---|---|---|
Growth over time
| Year | Invested | Value |
|---|---|---|
Introduction
Savings Calculator — Project savings growth from a lump sum and recurring deposits. Enter Initial lump sum, Monthly deposit (made at the end of each month), Annual rate (%, nominal, compounded monthly), Years to get an instant, accurate result.
Formula
With a nominal annual rate compounded monthly (r = rate ÷ 12, n = years × 12): future value = lump sum × (1 + r)ⁿ + monthly deposit × ((1 + r)ⁿ − 1) ÷ r. At 0% interest the deposits simply add up (deposit × n). Deposits are assumed to be made at the end of each month. Total invested = lump sum + monthly deposit × n.
Step-by-step
- Enter the Initial lump sum.
- Enter the Monthly deposit (made at the end of each month).
- Enter the Annual rate (%, nominal, compounded monthly).
- Enter the Years.
- Click Calculate to see your result instantly.
Real-world example
Example: With Initial lump sum = 5000, Monthly deposit (made at the end of each month) = 300, Annual rate (%, nominal, compounded monthly) = 4, Years = 10, the Savings Calculator gives Future Value: 51629.1048, Total Invested: 41000, Interest Earned: 10629.1048.
Frequently Asked Questions
When are the monthly deposits assumed to be made, and when do they start earning?
What does "interest earned" represent?
What inputs does the Savings Calculator need?
How accurate is the Savings Calculator?
Are these results guaranteed?
Is the Savings Calculator free to use?
About the Savings Calculator
The Savings Calculator uses a real, verifiable formula — With a nominal annual rate compounded monthly (r = rate ÷ 12, n = years × 12): future value = lump sum × (1 + r)ⁿ + monthly deposit × ((1 + r)ⁿ − 1) ÷ r. At 0% interest the deposits simply add up (deposit × n). Deposits are assumed to be made at the end of each month. Total invested = lump sum + monthly deposit × n. — so results are accurate every time, not an approximation.