Savings Goal Calculator

How much to save each month to reach a target

Monthly savings in 3 steps

  1. Monthly rate rannual return ÷ 12
  2. Future value of savingscurrent amount × (1+r)ⁿ
  3. Divide the shortfalltarget − future value, divided by the growth multiple

Monthly saving = (target − current × (1+r)ⁿ) ÷ (((1+r)ⁿ − 1) ÷ r × (1+r)) (n = months)

How the savings goal calculator works

Whether you are saving for a house deposit, a car, a wedding or an emergency fund, the question is the same: how much do I need to put aside every month to get there on time? This calculator works backwards from your goal. It takes into account the money you already have, the interest it will earn, and the interest earned by each monthly deposit.

It assumes you deposit at the start of every month and that interest is compounded monthly at the annual rate ÷ 12. The future value of your plan is:

FV = S × (1+r)ⁿ + P × ((1+r)ⁿ − 1) ÷ r × (1+r)

where S is what you have saved so far, P is the monthly deposit, r is the monthly rate and n is the number of months. Setting FV equal to your goal and solving for P gives the monthly amount, which is rounded up to the next cent. With a 0% rate the formula becomes simply (goal − savings) ÷ months.

Worked example

Goal: 20,000 in 3 years (36 months). You have 2,000 today and expect 4% a year.

ItemResult
Monthly rate4% ÷ 12 = 0.3333%
2,000 grows to2,254.54
Monthly deposit needed463.23
Total you put in (2,000 + 36 × 463.23)18,676.28
Interest earned1,324.07
Projected balance20,000.35
Monthly deposit at 0% interest500.00

At 4%, interest covers about 1,300 of the goal, so you save roughly 37 a month less than you would with no interest. The longer the time frame, the bigger that effect becomes, which is why starting early matters more than finding the perfect rate.

Tips to reach your goal faster

Reading the chart

The shaded line shows your projected balance at the end of each year, and the second line shows only the money you put in. The gap between them is interest. In the early years the gap is small, then it widens as interest starts earning interest of its own. If the two lines almost overlap, your rate or time frame is too short for compounding to help much, and the deposit amount is what really matters.

Cautions

The calculation is before tax and assumes a constant interest rate for the whole period. Real accounts may change their rate, compound daily or pay interest on a different schedule, so the final balance can differ slightly. Inflation is not included either: 20,000 three years from now will buy less than 20,000 does today, so for long-term goals consider raising the target to allow for rising prices.

Frequently asked questions

How much should I save per month to reach my goal?

Enter the goal, how long you have and the interest rate you expect. The calculator solves for the monthly deposit that, together with what you already have and the interest earned, reaches the goal at the end of the period.

What interest rate should I enter?

Use the annual rate on the account you plan to use, such as a high-yield savings account or certificate. Rates change, so it is safer to use a slightly lower rate than today’s and recheck once a year. Enter 0 to see the amount needed without any interest.

Does it account for taxes on interest?

No. Results are before tax. In many countries interest on savings is taxable income unless it is held in a tax-advantaged account, so the real amount you keep may be a little lower.

Why is the projected total slightly above my goal?

The monthly deposit is rounded up to the next cent so you never fall short. That small rounding adds up to a few cents or so above the goal by the end.

When are deposits assumed to be made?

At the start of each month, with interest compounded monthly. Depositing at the end of the month instead earns one month less interest on each deposit, so you would need to save slightly more.

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