Project education costs and monthly savings needed.

University education costs vary enormously by country, institution, and programme but typically require significant multi-year saving to cover without debt. A 4-year degree with tuition and living costs can exceed 70,000. private university 4-year costs can exceed 300,000. Even public institutions in most countries are 30,000-60,000 total including living costs.

The math: annual cost × years of education = target amount. Adjust for expected education inflation (typically 3-5% above general inflation). Then solve backward from child's university age to determine monthly contribution needed to reach target.

Starting early is the biggest lever. 100/month from child's birth to age 18 at 5% produces about 35,000 — meaningful contribution toward costs. Starting at age 10 with same 100/month only produces about 12,500 by age 18. Time horizon makes a larger difference than contribution amount within reasonable ranges.

How to use it

Enter child's current age, university start age, annual education cost (tuition + living), years of education, current fund balance, and expected return. The tool calculates total target and monthly contribution needed.

What the result means

Target amount is the total education cost expected. Monthly contribution is what's needed to hit it, accounting for the current balance growing plus future contributions compounding. If monthly figure is unsustainable, options include partial funding (cover some not all), longer timeline (child contributes from work/loans), or more aggressive return assumption.

Planning tool, not financial advice.

Run it with sensible defaults

Using child's current age of 5, university start age of 18, annual education cost of 18,000, years of education of 4, the calculation works out to 311.14. Nudge the inputs toward your own situation and the output recalculates instantly. The defaults are meant as a starting point, not a recommendation.

The levers in this calculation

The inputs — Child's Current Age, University Start Age, Annual Education Cost, Years of Education, and Current Fund Balance — do not pull with equal force. Not every input has equal weight. Flip one at a time toward extreme values to feel which ones move the needle most for your situation.

How the math works

Target is annual cost × education years. Uses annuity formula to solve monthly payment needed to reach target from current balance over months until university. The working is transparent — you can verify every step yourself in the formula section below. No black box, no opaque "proprietary model".

Using this to think, not predict

Financial plans are wrong by month six — new information arrives and reshapes the picture. The point of running projections isn't to be right in ten years; it's to be less wrong in the decision you're making this week.

What this doesn't capture

Real plans get re-run against new information every year or two. The result here is a reasonable direction, not a destination. Treat it as a starting point for thinking, not a commitment to a specific future.