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Updated 2026-09-09 · Planning · Educational use only ·
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Children's Education Fund Calculator

Monthly saving needed to reach an education target by the time a child starts university.

Work out the monthly saving needed to reach a children's education target, from the cost per year, the years of study and the time left.

What this tool does

This calculator works out the monthly deposit needed to reach an education target by the time a child starts university. It multiplies the annual cost by the years of study to set the target, grows any existing balance at the expected return over the months remaining, and solves for the monthly contribution that closes what is left. The result card shows the target, the years remaining, what the current balance grows to, and the gap the contributions have to cover. The target is built from the cost entered as though it were fixed, so education inflation is not modelled and has to be built into that figure before it goes in; over a long horizon this is the difference between the headline figure and a realistic one. The model holds the contribution, the return and the cost constant throughout, and excludes tax, scholarships, borrowing, currency movement and any change in plan.

Quick answer: with the default values, the result is $311.14 (Monthly Contribution Needed). Adjust the values below for your own figures.


Enter Values

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Formula Used
Monthly contribution needed
Annual education cost, entered in today's money
Years of education being funded
Balance already saved
Expected annual return divided by twelve for monthly compounding
Child's current age
Age the child starts university

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

What the tool works out

A five-year-old, university at 18, 18,000 a year for four years: the target is 72,000 and the tool asks for 311.14 a month to get there. The 2,000 already saved grows to 3,825.91 over the 13 years, which leaves 68,174.09 for the monthly contributions to cover.

The cost figure is the weak point

That target is in today's money, and this is the tool's largest simplification. It multiplies the annual cost entered by the number of years and stops. Education costs 13 years from now will not be the costs entered today. Run the same scenario with the cost inflated at 3% a year and 18,000 becomes 26,433.61, the target becomes 105,736 and the monthly figure becomes 465.11. That is half as much again as the headline, from an assumption the tool never asks about.

The workaround is to enter an inflated cost rather than today's. There is no field for it, so the inflating has to happen before the number goes in. The BIS publishes consumer price series for more than 60 countries, which is a starting point for what general price drift has looked like, though education is priced separately from that basket and can follow its own path.

Which input moves the answer

Three of the four inputs push the monthly figure down and only one pushes it up. Raising the university start age by 1% cuts the monthly contribution by 1.91%, because it buys more months to save across. Raising the expected return by 1% cuts it by 0.39%. Raising the current balance by 1% cuts it by 0.05%. The annual cost is the only input that raises it, by 1.06% for each 1% added. Time is the biggest lever here, and it is the one that runs out.

What starting early is actually worth

Starting early is worth what the arithmetic says it is worth, no more. Saving 100 a month from birth to 18 at 5% produces 34,920.20 across 216 months. The same 100 a month started at age 10 produces 11,774.05 across 96 months. Just under half the time produces about a third of the money, which is the compounding effect stated plainly.

The expected return is an assumption, not a measurement. Long-run returns are measured asset by asset and country by country rather than as a single number: a dataset covering 16 advanced economies from 1870 to 2015 assembles total returns for equity, housing, bonds and bills to answer which assets have earned most over the long run. Running the tool at a low, a middling and a high rate gives a range rather than a single figure that looks more certain than it is.

What the calculator leaves out

  • Education cost inflation, which is not modelled and has to be built into the cost entered
  • Any change in the contribution over the period, including pauses
  • Tax on the fund, which depends entirely on the account it sits in and the country
  • Scholarships, bursaries, grants, part-time earnings and student borrowing
  • Whether the child goes at all, or goes somewhere with a different cost
  • Currency movement, where the education is priced in a different currency from the saving

For educational illustration only

This calculator multiplies a cost by a number of years, grows any existing balance, and solves for the monthly deposit that closes the difference. Every input is held constant for the whole period. The output is a starting figure for a conversation, and it will need re-running as costs and circumstances move.

Example Scenario

A child 5 years old, with university starting at 18 years of age, needs $311.14 a month to fund 4 years of education, on top of the balance already saved. The cost entered is treated as today's cost, with no inflation added.

Inputs

Child's Current Age:5 years
University Start Age:18 years
Annual Education Cost:$18,000
Years of Education:4 years
Current Fund Balance:$2,000
Expected Return:5%
Expected Result$311.14
Expected Result breakdown
Target Fund$72,000.00
Years Until University13
Current Fund Grows To$3,825.91
Gap to Close$68,174.09

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

The target is the annual education cost multiplied by the years of study, taken as entered and not adjusted for inflation. The months remaining are the years between the child's current age and the university start age, times twelve. The existing balance is grown across those months at the expected annual return divided by twelve, and subtracted from the target to give the gap. The monthly contribution is that gap divided by the future value factor of an ordinary annuity at the same monthly rate, so deposits are treated as arriving at the end of each month. Where the existing balance already grows past the target, the gap floors at zero and the required contribution is zero. The model holds the cost, the return and the contribution constant for the whole period, and excludes education cost inflation, tax on the fund, account-specific rules, scholarships and bursaries, student borrowing, currency movement between saving and spending, and any change in the plan. Because the cost is treated as fixed, the figure understates what will actually be needed over a long horizon unless an inflated cost is entered.

Frequently Asked Questions

Planning for education inflation?
The tool does not do it, so the cost entered has to already include it. Education is priced separately from the general basket of household goods and can move on its own path, and the effect over a long horizon is large: at 3% a year, an 18,000 annual cost becomes 26,433.61 after 13 years, which lifts the target from 72,000 to 105,736 and the monthly contribution from 311.14 to 465.11. The rate to use is a judgement, and running two or three gives a range instead of one figure.
What account type to use?
That depends entirely on the country. Some jurisdictions have accounts designed for education saving with tax advantages attached, some have general accounts for minors, and the rules on access, ownership and what happens to unused money differ in every direction. The arithmetic in this calculator is the same whichever wrapper holds the money; what the wrapper changes is tax and access, and both are worth checking locally before the account is opened rather than after.
What if my child doesn't go to university?
It depends on the account, and the answer varies by country rather than following one rule. Some structures hand the balance to the child at a set age whatever it is used for; others attach a tax charge or penalty to withdrawals not spent on education, often on the growth rather than the original contributions; others have no restriction at all. The figure this tool produces is unaffected either way, since it models the saving rather than the wrapper.
Fund 100% or partial?
The tool answers either question: enter the full cost for full funding, or a share of it for partial. Partial funding lowers the monthly contribution proportionally, since the target scales directly with the cost entered. What fills the remainder, whether that is the child's earnings, borrowing, bursaries or scholarships, is outside the model entirely.

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