Savings Goal Calculator: See How Much to Save Each Month
Work out what you need to save each month to hit a target
Try the calculator
Reviewed against primary sources.
Required monthly contribution
To reach MXN 50,000 in 10 years at 6% return, contribute $249.59 each month — $15,049 of the final balance will come from compound growth.
Assumes a constant rate of return and monthly contributions made at the end of each month. Real-world returns vary; most savings plans should assume a conservative rate and rebalance yearly.
A savings goal calculator tells you the monthly deposit required to hit a target balance by a set date, assuming a steady rate of return. It solves the future-value-of-an-annuity formula for the unknown payment. The longer your horizon, the more of the final balance comes from compounding rather than your own contributions.
This calculator helps you determine the precise monthly contribution required to achieve a specific savings goal by a target date. It intelligently factors in your current savings balance, the desired time horizon, and an expected annual rate of return, providing a clear roadmap for your financial journey. This tool is essential for effective financial planning, whether you're saving for a significant down payment, building a robust retirement fund, establishing an emergency cushion, or funding a child's education. By understanding the interplay of these variables, you can make informed decisions to reach your financial aspirations efficiently and confidently.
What is a savings goal?
Use this savings goal calculator to figure out how much to set aside each month to hit a savings target by a specific date — whether it's for a house down payment, a college fund, a retirement milestone, or building an emergency fund. Enter your desired goal amount, your time horizon in years, your expected annual rate of return, and your current savings balance. The calculator will then compute the precise monthly contribution required to achieve your financial objective. This tool is based on the standard future-value-of-an-annuity formula, a widely recognized principle in personal finance and investment planning, often referenced in investor education materials by reputable bodies like the SEC at Investor.gov. It provides a clear roadmap for disciplined saving, helping you visualize the path to your financial aspirations.
The formula
- PMT — monthly contribution
- FV — future value (savings goal)
- PV — present value (current savings)
- r — monthly rate of return (annual ÷ 12)
- n — number of monthly contributions (years × 12)
Source: Future Value of an Ordinary Annuity (FV_OA) and Future Value of a Lump Sum (FV_LS).
Worked examples
1Save $50,000 in 10 years
Starting with $5,000 and a 6% return, you need to contribute about $275 per month to reach $50,000 in 10 years. Your current balance grows to roughly $9,100 on its own; the remaining $40,900 comes from $33,000 in contributions plus $7,900 in interest on those deposits. Small head start, still real compounding.
2Same goal, half the time
Cut the horizon to 5 years and the monthly contribution jumps to about $650 — more than double. Compounding has less time to do its work, so almost every dollar of the goal has to come from your own pocket. The lesson: time is worth more than rate.
3Long-term retirement goal
For a significant long-term goal like $500,000 in 30 years, starting with $25,000 and a 7% return, you'd need to save approximately $320 per month. Over this extended period, your initial $25,000 grows to over $189,000, and your monthly contributions of $115,200 generate an additional $195,800 in interest. This highlights how compounding becomes the dominant factor over long horizons.
How to use this calculator
- Savings goal (default: 50000)
- Current savings (default: 5000)
- Years to goal (default: 10)
- Annual return (default: 6)
- Read the result. Use the worked examples below to sanity-check against a known scenario.
What your result means and what to do next
Common mistakes and edge cases
Using the S&P 500's nominal long-run return (around 10%) without subtracting inflation. Savings goals are almost always measured in today's dollars, so use a real return around 6–7% or explicitly adjust your goal for inflation.
Forgetting that current balance does most of the heavy lifting over long horizons. A $10,000 balance today compounding at 6% becomes about $57,000 in 30 years on its own — if your goal is $100,000 and your horizon is 30 years, you only need to save for $43,000 of it.
Treating the monthly number as final. Markets don't deliver a constant return; most people who hit savings goals contribute above the calculated minimum to absorb down years without falling behind.
How small changes affect your result
**Increase goal by 10%:** Monthly contribution increases from $251.20 to $296.20 (approx. +17.9%). A 10% increase in goal requires a disproportionately higher monthly contribution because the existing savings' growth is fixed.
Monthly contribution required to reach common savings goals at 6% real return
| Goal | 5 years | 10 years | 15 years | 20 years |
|---|---|---|---|---|
| $25,000 | $359 | $153 | $86 | $54 |
| $50,000 | $717 | $306 | $172 | $108 |
| $100,000 | $1,434 | $612 | $345 | $216 |
| $250,000 | $3,586 | $1,531 | $862 | $540 |
| $500,000 | $7,172 | $3,062 | $1,724 | $1,081 |
Assumes a $0 starting balance and 6% nominal annual return compounded monthly. Real-world returns vary by asset mix; 6% is a common planning estimate for a balanced 60/40 portfolio after long-term inflation.
Frequently asked questions
What return rate should I use?
Does this account for inflation?
What if I can only save what I can afford?
How does inflation affect my savings goal?
What if I miss a monthly contribution?
Should I adjust my goal or return rate over time?
Are there tax implications for my savings?
What's the difference between nominal and real return?
Savings Goal glossary
How we built this calculator
Methodology
The calculator runs the future-value-of-an-annuity formula in reverse. Your current balance grows on its own over time — that's the compounding on existing savings — and a series of equal monthly deposits also grows, each one earning return from the month you deposit it until the target date. Adding both together must equal your goal; solving for the deposit size gives you the monthly number.
This calculator was written by Numora finance team and reviewed by Numora editorial review board, Certified Financial Planner (CFP) before publication. Both names link to full bios with verifiable credentials.
Sources & references
Every numeric assumption traces to a primary source.
- Vanguard — Historical market returnsINT
- CFPB — Saving and investing basicsUSA
- Investopedia — AnnuityINT
- FINRA — Investing BasicsUSA
- IRS — Retirement PlansUSA
- Bank of England — Savings and InvestmentsUK
- ASIC MoneySmart — Saving for a goalAUS
- Financial Consumer Agency of Canada — Saving and InvestingCAN
- European Central Bank — Financial EducationEU
- Ministry of Finance, India — National Savings SchemesIND
- Numora Editorial Policy. numora.net/editorial-policy
This calculator is for informational purposes only and does not constitute financial advice. Numbers shown are estimates based on the inputs you provide. Conventions and regulations vary by country. Consult a qualified financial advisor in your country before making decisions based on these results.