Savings Account Interest Calculator
Interest earned on a savings balance at APY.
Calculator
Lump sum you start with today.
This accounts & deposits calculator compounds monthly (12) at the nominal rate you enter, with contributions added at the end of each period. Compare accounts on APY — it already includes compounding.
Year-by-year growth
Balance, contributions and interest credited each year.
| Year | Balance | Contributed | Interest |
|---|---|---|---|
| 1 | $12,866 | $12,400 | $466 |
| 2 | $15,852 | $14,800 | $1,052 |
| 3 | $18,964 | $17,200 | $1,764 |
| 4 | $22,206 | $19,600 | $2,606 |
| 5 | $25,585 | $22,000 | $3,585 |
| 6 | $29,105 | $24,400 | $4,705 |
| 7 | $32,773 | $26,800 | $5,973 |
| 8 | $36,596 | $29,200 | $7,396 |
| 9 | $40,578 | $31,600 | $8,978 |
| 10 | $44,729 | $34,000 | $10,729 |
Results
Projected balance
$44,729
4.20%
$10,729
$42
Live results update as you type — currently showing projected balance of $44,729 over 10 years. Replace the defaults with your own figures for an exact plan.
Visualizations
Interest earned each year
What makes up the final balance
Balance growth over time
Formula
APY already embeds compounding, so year-by-year growth is a single multiplication. Monthly contributions are converted through the equivalent monthly nominal rate for exactness.
Variables
| Symbol | Name | Unit | Description |
|---|---|---|---|
| APY | Annual percentage yield | % | Realised yearly yield after compounding |
| P | Balance today | $ | Starting point |
| C | Monthly deposit | $ | Added each month |
Explanation
The balance shows deposits plus APY-driven interest — the number you will actually see on the statement if the APY holds.
Step-by-Step Calculation
Follow each step to understand how the result is calculated from your inputs.
APY of 4.2% already includes compounding — use it directly for year-by-year growth
Add $200/month through the year
Repeat for 10 years
Worked Examples
See how the calculator works with different scenarios.
Scenario
The savings account interest calculator run on the values above, showing the full calculation path rather than only the answer.
Inputs
Calculation
1. APY of 4.2% already includes compounding — use it directly for year-by-year growth → $10,000 → $10,420 after year 1 (before contributions) 2. Add $200/month through the year → Year-1 balance ≈ $12,866 3. Repeat for 10 years → Final balance = $44,729 ($10,729 interest)
Result
Projected balance: $44,729
Interpretation
APY is the only rate you need for account shopping — it already reflects compounding frequency, so a 4.5% APY paid monthly beats a 4.5% nominal rate paid annually.
Understanding Your Result
Your Result: Projected balance: $44,729
Typical range: At 4.20% APY, every $10,000 earns about $420 in a year with no new deposits. Today's top high-yield accounts cluster near 4–5% APY.
What This Means
The balance shows deposits plus APY-driven interest — the number you will actually see on the statement if the APY holds.
Why It Matters
APY is the only rate you need for account shopping — it already reflects compounding frequency, so a 4.5% APY paid monthly beats a 4.5% nominal rate paid annually.
Professional Interpretation
APY is the only rate you need for account shopping — it already reflects compounding frequency, so a 4.5% APY paid monthly beats a 4.5% nominal rate paid annually.
How this is calculated
APY already embeds compounding, so year-by-year growth is a single multiplication. Monthly contributions are converted through the equivalent monthly nominal rate for exactness.
What drives the result
Balance growth at APY: next-year balance ≈ balance × (1 + APY) plus contributions. Nominal-to-APY conversion is EAR = (1+r/n)^n − 1; account shopping should always happen in APY space.
Recommendations
- •Compare APY to APY, then check minimums, withdrawal limits and fees — the highest APY with a fee can lose.
- •APYs float with central-bank rates: ladder CDs if you want to lock today's yield.
- •At 4.20%,automating $200/month adds $24,000 of deposits over 10 years — usually more than the interest itself.
Educational Content
Introduction
APY is the realised yearly yield after compounding. High-yield savings, money-market and checking accounts differ in access rules and rate tiers, but the APY lets you compare them apples to apples.
Concept Explanation
Balance growth at APY: next-year balance ≈ balance × (1 + APY) plus contributions. Nominal-to-APY conversion is EAR = (1+r/n)^n − 1; account shopping should always happen in APY space.
Applications
Benefits
- •One number compares any account
- •Includes compounding automatically
- •Makes teaser-rate math transparent
Limitations
- •APYs are usually variable and can fall
- •Tiers, caps, fees and balance requirements change the realised yield
Best Practices
- •Compare APY first, then fees and access rules
- •Keep emergency cash instant-access even at a slightly lower APY
Common Misconceptions
Practical Tips
- •Rank accounts by APY, then break ties on fees, minimums and access.
- •Keep emergency cash instant-access even at a slightly lower APY.
Common Mistakes
Assumptions
This calculator makes the following assumptions to provide estimates:
Limitations
Be aware of these limitations when using this calculator:
Frequently Asked Questions
Answers to common questions about this calculator.
Is APY fixed?
Who uses the savings account interest calculator?
How accurate is the savings account interest calculator?
Do these calculators include taxes and inflation?
Why does compounding frequency barely change my result?
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Related Guides
Deepen your understanding with these educational resources.
Nominal vs effective rates, compounding frequency and how to compare accounts.
Turning targets into automated monthly numbers with sinking funds.
When to lock a rate, when to ladder, and what early withdrawal really costs.
Glossary
Technical terms used in mortgage calculations explained in plain language.
- APY (annual percentage yield)
- The realised yearly yield after compounding — the honest way to compare deposit accounts.
- Nominal rate
- The quoted annual rate before compounding is applied; divide by n for the periodic rate.
- Compounding
- Earning interest on previously earned interest; frequency is how many times a year it happens.
Authoritative References
Trusted sources and standards referenced by this calculator.
Applicable Standards
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Page Information
2026-09-21
2.0.0
Free to use for educational and professional purposes.