Savings Goal Calculator

Set a target amount and a deadline and find out how much to put aside each month, with or without interest.

Display only. No conversion is applied.
Use 0 if the money earns no interest.
Save each month$464.77
Total deposits$16,731.54
Interest earned$1,268.46
Balance at goal date$20,000.00

Over 3 years, with deposits at the end of each month and a constant annual return. Returns are not guaranteed.

For informational purposes only. Not financial, medical or professional advice. Results are estimates based on the numbers you enter.

How the savings goal calculator works

Most savings tools ask what you plan to save and then show what you will have. This one works backwards. You tell it the amount you want to reach, how much you have already, how long you have, and what interest rate your savings earn. It then calculates the level monthly deposit that gets you exactly to the goal on the final day.

Your existing savings do part of the work by growing on their own. The calculator grows that balance month by month at the rate you enter, subtracts it from the goal, and spreads the remaining gap across the deposits, each of which also earns interest for the time left. If your current balance would already grow past the goal without any deposit, the tool tells you so instead of showing a negative number.

Deposits are assumed to happen at the end of each month and the interest rate is treated as constant. Savings account rates change, and the interest may be taxable, so use the result as a planning guide.

The formula

Let i be the monthly interest rate (annual rate divided by 12), N the number of months, S your current savings and G the goal. The growth factor is g = (1 + i)N. The required deposit D is:

D = (G − S × g) / ((g − 1) / i)

The bottom part is the future value of one dollar deposited every month. When the interest rate is zero, the formula collapses to a plain division: D = (G − S) / N.

Worked example

You want $20,000 in 3 years for a car down payment, you already have $2,000, and your savings account pays 4%. Over 36 months, the existing $2,000 grows on its own to about $2,255. The calculator finds you need to deposit $464.77 per month. Total deposits are $16,732 and the interest contributes about $1,268.

With no interest at all, the same goal would need $500.00 per month. Interest takes a bit of pressure off, though at modern savings rates and short horizons the effect is modest. Discipline, not the rate, is what usually decides whether a goal is met.

Tips for reaching a goal

  • Name the goal and the date. Specific targets are easier to stick with than a vague intention to save more.
  • Pay yourself first. Set up an automatic transfer right after payday so the deposit happens before spending does.
  • Keep short-term goals in safe accounts. If you need the money within a few years, avoid placing it where it could lose value.
  • Test a longer deadline. Adding six months can noticeably reduce the monthly amount.
  • Re-run the numbers yearly. If rates, income or prices change, update the plan.

Frequently asked questions

What if I cannot afford the monthly amount shown?

Extend the deadline, lower the goal, or increase your starting balance. Each change reduces the required deposit. Try different time frames in the calculator to find a monthly figure that fits your budget.

Is the interest rate guaranteed?

No. Savings account rates are variable and change with the market. The calculator uses a single constant rate, so treat the output as an estimate and check it again if your rate changes.

Does the calculator account for inflation?

No. If the goal is a price that will rise over time, such as a tuition bill, increase the goal amount to reflect expected inflation before you calculate.

Why does the result show zero for me?

It means your current savings, left to grow at the rate you entered, will already reach or exceed the goal by the deadline, so no further deposits are needed.

Are deposits made at the start or end of the month?

The calculator assumes the end of each month. Depositing at the start gives each deposit one extra month of interest, so you could save slightly less per month.