Tools · Education Planning
Education Savings Calculator
Calculate how much you need to save monthly to fund private school or international school fees — accounting for the reality of fee inflation, which consistently runs above general inflation.
Monthly saving needed from now
£2,919/month
8 years until school starts
Annual fees (inflated) — first 6 school years
+ 1 more year not shown
This calculator is for planning purposes only. It does not account for bursaries, scholarships, changes in fee levels, investment charges, or tax on investment returns. This is not financial advice. Investments can fall as well as rise and you may get back less than you invest.
Plan your children's education funding
Our advisers can help you structure an offshore savings plan to cover future fees with the right growth and tax efficiency.
What this calculator does and who it's for
This tool answers a single, practical question that keeps a lot of parents awake: how much do I need to put away each month to pay for my child's education? It is built for families facing private day or boarding school, international school, or a UK independent education — and it is especially useful for internationally mobile and expat families, whose fees are frequently paid in one currency, earned in another, and shaped by cross-border tax rules. Rather than simply multiplying today's fee by the number of school years, it projects the real future cost after fee inflation and then converts that target into a monthly savings figure. If you are mapping out longer-term family finances, it sits naturally alongside the rest of our financial planning tools and the wider financial planning hub.
How it works — the method behind the number
You give the calculator seven inputs: your child's current age, when school starts (age 5, 11 or 16), the annual fee in today's money, how many years of education you are funding, an assumed rate of fee inflation, anything you have already saved, and an expected annual investment return. From those it runs three calculations in sequence:
- It projects the fees. Each future school year is inflated on its own. A year paid eight years from now is grown by eight years of fee inflation; the year after by nine, and so on. Adding the inflated years together gives the total cost in future money — almost always well above the “today's money” total, and the gap between the two is shown as the fee inflation premium.
- It grows what you already have. Any current savings are compounded at your expected return up to the date school starts, and that future value is subtracted from the projected cost to leave the shortfall you still need to fund.
- It turns the shortfall into a monthly figure. Using a standard regular-savings (sinking-fund) formula, it spreads the shortfall across the months between now and the start date, assuming your contributions also earn the return you entered. The result is the headline monthly saving needed from now.
The results panel also breaks the first few school years down line by line, showing the inflated fee for each year and the running cumulative total, so you can see exactly where the target comes from rather than taking a single number on trust.
Reading your result — a worked example
Take the tool's default scenario: a three-year-old, secondary school starting at 11, a £35,000 current annual fee, 3.5% fee inflation, a 6% expected return, and nothing saved yet. There are eight years until school begins and seven years of fees to fund. In today's money the seven years total £245,000 — but once each year is inflated to the year it is actually paid, the projected cost rises to roughly £358,000. That extra ~£113,000 is the fee inflation premium: the part of the bill that exists purely because fees keep rising. Spreading £358,000 across the 96 months before school starts, with contributions growing at 6%, gives a required saving of around £2,900 a month. Change any input and the figure moves immediately — starting five years earlier, saving an initial lump sum, or funding fewer years all pull the monthly number down sharply, which is the real value of modelling it rather than guessing.
Assumptions and limitations to keep in mind
The estimate is deliberately simple, and a few assumptions are worth understanding. It targets building the entire projected cost as a lump sum by the day school starts, and does not credit the growth your pot would keep earning while fees are drawn down over the school years — so in practice the monthly figure it shows is on the cautious side. It applies your single assumed return to everything and does not model market volatility, so a real portfolio that rises and falls will not track the smooth line the tool draws. It ignores product and platform charges, and any tax on investment gains, both of which reduce net growth. And it shows the full published fee: bursaries, scholarships, sibling discounts and employer education allowances are not netted off, so if you expect any of those, reduce the annual fee you enter. Fee inflation itself is an assumption, not a promise — it varies by school and period — so it is worth testing a higher and a lower rate to see how sensitive your plan is.
Why it matters and what to do next
Education is one of the largest discretionary costs many families ever take on, and unlike a mortgage it arrives on a fixed timetable you cannot move. The earlier you start, the more of the work compounding does for you and the smaller each monthly contribution needs to be — which is exactly why seeing the number now, while there is still runway, is so valuable. For internationally mobile families there is a second layer: how you hold the money matters as much as how much you save. A common approach is an offshore investment bond, which allows gains to roll up largely tax-deferred and permits cumulative withdrawals of up to 5% of the original investment each year without an immediate UK income-tax charge; the bond can also be assigned to a child at 18, when they are often a lower-rate taxpayer, to manage tax on the gain. Our offshore investment bonds guide explains the mechanics, and you can model the withdrawal side with the offshore bond 5% allowance calculator. If university is the goal beyond school, the extra question of home-versus-international fee status is covered in our guide to university fee planning for globally mobile families. Because education funding rarely sits in isolation, it is worth checking how it fits your wider net worth and the currency in which your fee payments will actually be made.
Important — This calculator targets accumulating the full projected cost of fees as a lump sum by the date school starts. It does not model the growth your pot would keep earning while fees are drawn down, nor product charges, tax on investment gains, bursaries or scholarships — so treat the monthly figure as a prudent planning target rather than a precise savings quota.
This tool is a general illustration based on the figures you enter. It does not constitute financial, investment, tax or legal advice, and the results are estimates rather than guarantees. Global Investments is not authorised or regulated by the Financial Conduct Authority. Where the amounts involved are material, take advice from a suitably qualified professional in each relevant jurisdiction before acting.
Related tools & guides
- University Fee Planning for Globally Mobile Families — the home-vs-international fee question that follows school
- Offshore Investment Bonds Explained — the tax-deferred wrapper many families use for fees
- Offshore Bond 5% Allowance Calculator — model tax-deferred withdrawals from a bond
- International Money Transfer Cost Calculator — cost fees you will pay in another currency
- Net Worth Calculator — see how an education fund sits in your wider balance sheet
- Financial Planning hub — where education funding fits a full plan
Education savings — common questions
6 questions
How does the calculator work out how much I need to save each month?
It works in three steps. First it projects the fees: it takes today’s annual fee and inflates each future school year separately by your chosen fee-inflation rate, so a year paid twelve years from now is grown by twelve years of inflation, not just one. Adding those inflated years together gives the total cost in future money. Second, it grows any money you have already set aside at your expected investment return up to the date school starts, and subtracts it to find the shortfall. Third, it applies a standard regular-savings (sinking-fund) formula to that shortfall, spreading it across the months between now and the start date at your assumed return. The headline figure is the monthly contribution that would build the whole projected cost by the time the first term begins.
Link to this questionWhy does fee inflation make such a large difference?
Because it compounds, and it starts from a high base. UK private and international school fees have historically risen faster than general price inflation — typically in the region of 3–5% a year over long periods, though it varies by school and period. A few percent a year does not sound dramatic, but over a ten- or fifteen-year horizon it can lift the fee for a single future year well above today’s figure, and every year of a multi-year education is inflated in turn. That is why the tool shows a separate “fee inflation premium” line: the gap between the cost in today’s money and the cost you will actually pay is often one of the largest numbers on the page.
Link to this questionDoes the tool assume I keep saving once school has started?
No, and that is deliberately conservative. The calculator targets building the entire projected cost as a lump sum by the date school begins, then treats it as fully funded. It does not model the investment growth the pot would still earn while fees are drawn down over the school years, nor does it assume you keep contributing during that period. In practice most families do both — the remaining balance keeps growing and contributions often continue — so the real monthly figure needed is usually a little lower. Read the result as a prudent planning target rather than an exact quota.
Link to this questionWhat investment return should I enter?
There is no “correct” number — the tool simply applies whatever growth rate you type to both your existing savings and your future monthly contributions. A realistic long-term assumption depends on how the money is invested and how many years you have: a portfolio weighted towards equities has historically delivered more growth than cash or bonds, but with more short-term volatility, and past performance is no guide to the future. The shorter your timescale, the more cautious the assumption should be, because there is less time to recover from a fall. Investments can go down as well as up and you may get back less than you put in.
Link to this questionHow can internationally mobile families fund school fees tax-efficiently?
A widely used structure is an offshore investment bond, which lets gains roll up largely tax-deferred inside the wrapper. It also permits cumulative withdrawals of up to 5% of the original investment each year without an immediate UK income-tax charge, and the bond can be assigned to a child once they turn 18 — often a lower- or nil-rate taxpayer — so any gain is taxed in their hands rather than yours. Whether this is suitable depends on your residence, domicile and where you expect to be when funds are drawn, so it is a topic to take advice on rather than assume. Our offshore investment bonds guide explains the mechanics in full.
Link to this questionDoes it allow for bursaries, scholarships, or fees billed in another currency?
No. The calculator shows the full sticker cost of fees and does not net off any bursary, scholarship, sibling discount or employer education allowance you might receive — if you expect help, reduce the annual fee you enter accordingly. It also works entirely in pounds sterling and does not model exchange-rate movements, so if you earn or hold savings in another currency you should treat the sterling result as an approximation and consider the cost of converting money at the time each bill falls due.
Link to this question