MotorMath
Cost of Ownership

5-Year Servicing Cost Projection

Project total car servicing and inspection costs over 1–20 years with year-on-year inflation.

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What this tool does

This calculator projects the cumulative cost of regular car servicing and inspections (e.g. MOT) over a chosen period, accounting for year-on-year inflation. Users enter the annual service cost, inspection cost, inflation percentage, and number of years; the tool applies compound inflation to each year's combined cost and sums them. The output shows total projected spend, first-year cost, final-year cost, and average annual cost.

Inputs
(£)
(£)
(%)
(yrs)
Result
Result

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Formula
Total servicing cost over n years
Annual service cost in pounds
Inspection or MOT cost in pounds
Annual inflation rate as decimal
Number of years projected

How 5-Year Servicing Cost Projection works

Routine servicing and statutory inspections recur every year, and their prices typically rise with inflation. This calculator multiplies each year's combined servicing and inspection cost by a compound inflation factor, then sums across the chosen period to produce a total projected expenditure. Secondary outputs include the inflated cost in the final year and the arithmetic mean cost per year.

The formula

For each year y from 0 to n – 1, the cost is (Service + Inspection) × (1 + g)y, where g is the decimal inflation rate. The tool sums these values:
Total = Σ [(Service + Inspection) × (1 + g)y] for y = 0 to n – 1.
Average per year is Total ÷ n. Final-year cost is (Service + Inspection) × (1 + g)n – 1.

Where this method is most accurate

The calculation assumes a fixed annual service schedule and a constant nominal inflation rate applied each year. It is most reliable when inflation expectations are stable and the vehicle requires no major unscheduled repairs. For older cars or those under warranty with differing service intervals (e.g. every two years), adjust the annual service input accordingly or model multiple scenarios.

What this tool does not do

It does not forecast actual repair costs, component failures, or unscheduled maintenance. The tool applies the same inflation rate to both service and inspection costs; in practice, labour and parts may inflate at different rates. It does not account for service-plan discounts, warranty coverage, or jurisdiction-specific inspection frequencies beyond what the user models in the inputs.

Disclaimer

This calculator is an educational projection tool. It does not constitute financial or vehicle-maintenance advice. Actual servicing costs depend on the specific vehicle, mileage, service history, parts pricing, and market conditions. Users remain responsible for verifying service intervals and costs with their garage or manufacturer.

Questions

Why does the calculator show a 'final-year cost' that is higher than my annual service input?
Each year's combined service and inspection cost is multiplied by (1 + inflation rate) raised to the power of that year's index. By the final year, compound inflation has increased the nominal price above the first-year baseline.
Can I model biennial inspections or service intervals longer than one year?
Set the inspection or service cost to zero for the input that does not occur annually, then divide the actual multi-year cost by the interval length to get an annual-equivalent figure, or run separate scenarios for each year.
Does the tool include parts, labour, and fluids in the service cost?
The annual service cost input is user-defined and should include all recurring maintenance elements the user wishes to budget. The calculator applies the same inflation rate to the combined figure without itemising components.
What inflation rate should I use?
The tool accepts any percentage from 0 to 30. Users may reference historical consumer-price index data for automotive services, economic forecasts, or garage pricing trends. The calculator does not provide a recommended rate.
Why is the average per year different from the first-year cost when I enter zero inflation?
At 0% inflation the average per year equals the first-year cost. If you see a difference, confirm the inflation field is exactly zero; any rounding or non-zero entry will produce compound effects.

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Sources & Methodology

The tool sums the geometric series (Service + Inspection) × (1 + g)^y for y = 0 to n – 1, where g is the decimal year-on-year inflation rate. This is standard compound-inflation budgeting applied to recurring costs. No single authoritative formula governs servicing projections; the method follows basic present-value and inflation-adjustment principles used in personal finance.

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