Travel
How To Calculate Fuel Cost
Fuel cost is two multiplications and one division: distance into litres, litres into money, and money into a rate you can reuse. The only real traps are the units and a consumption figure that runs backwards.
Quick Answer
Fuel cost = (distance x consumption / 100) x price per litre
- distance
- Trip distance in kilometres, matching the consumption unit
- L/100km
- Consumption — litres burned per 100 kilometres; lower is better
- price
- Fuel price per litre, in one currency throughout
- cost
- Total fuel cost for the trip, before tolls and parking
Multiply the trip distance by the consumption in litres per 100 kilometres, divide by 100 to get the litres burned, then multiply by the price per litre. A 450 kilometre trip at 7.5 litres per 100 kilometres needs 33.75 litres; at 1.65 per litre that costs 55.6875, which is 0.12375 per kilometre. Keep in mind that litres per 100 kilometres and miles per gallon move in opposite directions: 7.5 L/100km is the same efficiency as 31.3619444 mpg.
What Is Fuel Cost?
Fuel cost for a journey comes from two multiplications and one division, and each of the three numbers you need has a natural home. The distance tells you how far you are going, the consumption figure tells you how much fuel each unit of distance demands, and the price tells you what that fuel costs. Multiplying distance by consumption and dividing by one hundred gives litres; multiplying litres by the price per litre gives the money. Everything else on this page is a consequence of those two steps and a careful look at the units.
Consumption is quoted in two incompatible styles, and they run in opposite directions. In much of Europe, Canada and Australia the figure is litres per 100 kilometres, where a smaller number means a more efficient car. In the United States and the United Kingdom the figure is miles per gallon, where a larger number means a more efficient car. Both describe the same physical behaviour, yet one improves as the other worsens, which is exactly why the pair is so easy to misread at a glance.
The relationship is a reciprocal, not a simple scaling. Converting 30 miles per gallon gives 235.214583 divided by 30, which is 7.8404861 litres per 100 kilometres; converting 7.5 litres per 100 kilometres gives 235.214583 divided by 7.5, which is 31.3619444 miles per gallon. The constant 235.214583 is not arbitrary: it is 100 kilometres divided by 1.609344 kilometres per mile, multiplied by 3.785411784 litres per US gallon. Because the two scales are reciprocal, a car that is twice as good on one scale is twice as good on the other, but a fixed improvement in litres per 100 kilometres becomes a shrinking gain in miles per gallon as the car gets more efficient.
Motorway driving usually returns lower consumption than stop-start town traffic, because a steady speed avoids the repeated acceleration that wastes energy and because an engine works most efficiently under a light, constant load. That pattern breaks down at high speed. Aerodynamic drag rises with the square of velocity, so pushing from 110 to 130 kilometres per hour adds far more than a proportional amount of resistance, and the engine must burn extra fuel to overcome it. Most cars therefore have a sweet spot somewhere in the middle of their range, often between 70 and 90 kilometres per hour, where consumption is lowest and either speeding up or crawling in traffic makes it worse.
The consumption figure printed in a brochure is measured under a standardised laboratory cycle, and real driving rarely reproduces it. Carrying passengers and luggage raises the mass the engine has to move; air conditioning draws power that ultimately comes from fuel; under-inflated tyres increase rolling resistance; and cold starts, headwinds, hills and congested traffic all push the number upwards. It is normal for real-world consumption to exceed the rated figure by ten to thirty per cent, and a loaded car on a hilly route can do considerably worse. Treating the rated value as a promise rather than an ideal is the first step towards an inaccurate budget.
Once you have a cost, the question is how to hold it. A figure per hundred kilometres is useful for comparing cars and consumption, but a figure per kilometre is far easier to carry in your head when you are planning. If a journey costs 0.12375 per kilometre, then a 30 kilometre commute is roughly 3.71 and a 450 kilometre trip is 55.6875 — the same rate applied to different distances. Cost per kilometre is also the only form that lets you compare a fuel-powered trip against a train fare, a taxi or a ride-share charge on equal terms, because those alternatives are usually priced per journey or per kilometre rather than per tank.
Unit discipline decides whether the answer is right. The distance must be in the same unit that the consumption figure assumes, so a car rated in litres per 100 kilometres needs a distance in kilometres, not miles. The price must match the volume unit, so a price per litre pairs with litres and a price per gallon pairs with gallons. Mixing a per-litre price with a volume computed in gallons, or feeding miles into a formula built for kilometres, produces a number that looks plausible and is quietly wrong by a large factor. Writing the units next to each number as you go is the cheapest way to catch this before it reaches a budget.
Fuel type and where you buy it matter as much as the car itself. Diesel, petrol and electricity are priced on different scales and carry different energy densities, so a diesel car with a lower consumption figure may still cost more per kilometre if diesel is priced higher at the pump. Prices also vary along a route, and a small detour to a cheaper station only pays off when the saving per litre exceeds the extra fuel the detour itself burns. Working that trade-off out is a direct application of the same formula, which is why it rewards anyone who has already done the arithmetic once.
The practical value of all this is comparison. Given the formula, you can ask whether a longer but faster motorway route beats a shorter stop-start one, whether a heavier load is worth the convenience, or whether a more efficient car justifies its price premium. Each question reduces to computing cost per kilometre under two sets of assumptions and subtracting. That is why the per-kilometre figure, rather than the headline consumption number, is the one worth remembering.
Formula
Litres = Distance x Consumption / 100
The distance supplies how far, the consumption supplies how much fuel per 100 kilometres, and the division by 100 turns that rate into a per-kilometre one.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| d | Trip distance | kilometres | Must be in kilometres if the consumption is per 100 kilometres. |
| C | Fuel consumption | litres per 100 km | Litres per 100 kilometres — an inverse measure, so lower is better. |
| V | Fuel volume burned | litres | The litres the trip requires at that consumption. |
Cost = Litres x Price per litre
Multiply the volume you computed by the pump price. The price unit must match the volume unit, or the result is meaningless.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| V | Fuel volume burned | litres | The litres from the first formula. |
| p | Fuel price | currency per litre | Per litre if the volume is in litres; per gallon if it is in gallons. |
| K | Total fuel cost | currency | Excludes tolls, parking and other travel charges. |
mpg = 235.214583 / (L/100km)
One constant converts either way, because the two units are reciprocal. The constant applies to US gallons.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| 235.214583 | Conversion constant | dimensionless | Equals 100 km ÷ 1.609344 km/mi × 3.785411784 L/gal. |
| L/100km | Consumption in litres per 100 kilometres | litres per 100 km | Lower is better on this scale. |
| mpg | Consumption in miles per gallon | miles per US gallon | Higher is better on this scale — the opposite direction. |
How To Calculate Fuel Cost
- 1
Turn distance and consumption into litres
Multiply the trip distance by the consumption in litres per 100 kilometres, then divide by 100. For 450 kilometres at 7.5 litres per 100 kilometres that is 450 x 7.5 ÷ 100 = 33.75 litres. The division by 100 is what converts a per-hundred-kilometre rate into the litres an individual trip actually burns.
- 2
Multiply litres by the price per litre
33.75 litres at 1.65 per litre is 33.75 x 1.65 = 55.6875. Keep the price in the same currency and the same volume unit as the litres you just computed, otherwise the total is meaningless even though the arithmetic is correct.
- 3
Divide by distance for the cost per kilometre
55.6875 ÷ 450 = 0.12375 per kilometre, and multiplying by 100 gives 12.375 per 100 kilometres. The per-kilometre figure is the one to reuse: it stays constant as long as consumption and price do, whatever the distance happens to be.
- 4
Swap in a realistic consumption figure
Replace the rated 7.5 with something closer to real driving, say 9.0 litres per 100 kilometres, and the same trip costs 66.825 instead of 55.6875. Running both figures side by side shows how much of a budget rests on an optimistic assumption.
- 5
Add the costs the fuel formula misses
Tolls, parking, congestion charges and the wear on tyres and brakes are all part of what a journey costs. A 55.6875 fuel bill with 12 of tolls and parking is really 67.6875, and leaving those out understates the trip by nearly a fifth.
Examples
Example 1: A 450 km trip at the rated consumption
- Distance
- 450 km
- Consumption
- 7.5 L/100km
- Price
- 1.65 per litre
| Step | Calculation | Result |
|---|---|---|
| Litres needed | 450 x 7.5 ÷ 100 | 33.75 |
| Fuel cost for the trip | 33.75 x 1.65 | 55.6875 |
| Cost per kilometre | 55.6875 ÷ 450 | 0.12375 |
Result: The trip burns 33.75 litres and costs 55.6875, which is 0.12375 per kilometre — the same as 12.375 per 100 kilometres.
Example 2: Why mpg and L/100km move in opposite directions
- First figure
- 30 mpg
- Second figure
- 7.5 L/100km
| Step | Calculation | Result |
|---|---|---|
| 30 mpg converted to litres per 100 km | 235.214583 ÷ 30 | 7.8404861 |
| 7.5 L/100km converted to mpg | 235.214583 ÷ 7.5 | 31.3619444 |
Result: 30 mpg is 7.8404861 L/100km, while 7.5 L/100km is 31.3619444 mpg — the same efficiency seen from two sides, so one figure falls exactly as the other rises.
Example 3: A loaded car at 9.0 L/100km over the same 450 km
- Distance
- 450 km
- Loaded consumption
- 9.0 L/100km
- Price
- 1.65 per litre
| Step | Calculation | Result |
|---|---|---|
| Litres at the loaded figure | 450 x 9.0 ÷ 100 | 40.5 |
| Cost at that consumption | 40.5 x 1.65 | 66.825 |
| Extra against the rated 55.6875 | 66.825 - 55.6875 | 11.1375 |
Result: Real-world consumption of 9.0 L/100km costs 66.825 for the same trip, which is 11.1375 more than the rated figure — a fifth higher for an identical distance.
Calculator
Cost of the fuel for the trip
55.6875
- Litres needed
- 33.75
- Cost per kilometre
- 0.1238
- Cost per 100 kilometres
- 12.375
Values update as you type. This calculator covers the single scenario its formula assumes — see Common Mistakes for what it leaves out.
Prefer a full-width tool? Open the Fuel Cost calculator page.
Common Mistakes
Reading litres per 100 kilometres as bigger is better
This unit is the inverse of miles per gallon, so a smaller number is the efficient one. Judging a car by the larger figure reverses the conclusion entirely, and the mistake is common because most people meet the miles-per-gallon convention first.
Feeding miles into a formula built for kilometres
If consumption is in litres per 100 kilometres, the distance must be in kilometres. Using a distance in miles and treating it as kilometres inflates the fuel estimate by roughly sixty per cent, since one mile is 1.609344 kilometres.
Mixing price units with volume units
A price per litre belongs with litres and a price per gallon belongs with gallons. Combining a per-litre price with a gallon volume, or the reverse, shifts the total by a factor of 3.785411784 and can turn a plausible answer into a badly wrong one.
Budgeting on the rated consumption figure
The brochure number comes from a laboratory cycle that omits load, air conditioning and traffic. Planning a journey on it understates the bill, often by a fifth or more, so it is safer to add a realistic margin before committing to a total.
Forgetting that travel costs more than fuel
Tolls, parking, congestion charges and the wear cost of tyres and brakes are all part of what a journey costs. A fuel-only figure can miss a substantial share of the total, which matters when you are weighing driving against a train or a flight.
FAQ
Is litres per 100 kilometres better than miles per gallon?
Neither is better; they are reciprocal descriptions of the same efficiency. Litres per 100 kilometres improves as the number falls, while miles per gallon improves as the number rises, so a small figure is good on one scale and bad on the other. Always check which unit you are reading before judging a car.
Why does my car use more fuel than the official figure?
Official figures come from a standardised test cycle that cannot capture load, air conditioning, cold starts, hills, headwinds or traffic. Real consumption commonly runs ten to thirty per cent above the rated value, and a heavily loaded car in stop-start conditions can do worse still.
How do I convert miles per gallon to litres per 100 kilometres?
Divide 235.214583 by the miles per gallon figure. So 30 mpg becomes 235.214583 ÷ 30 = 7.8404861 litres per 100 kilometres. The constant combines the kilometre-to-mile factor 1.609344 and the US gallon of 3.785411784 litres, so it applies to US gallons rather than imperial ones.
Should I budget per kilometre or per hundred kilometres?
Use per hundred kilometres to compare cars and consumption figures, because it matches how efficiency is normally quoted. Use per kilometre to plan journeys and compare against fares, because a single rate multiplies cleanly by any distance you have in mind.
Does driving faster always use more fuel?
No. Consumption usually falls as you move from stop-start traffic to a steady cruise, because acceleration and idling waste energy. Beyond a certain speed, though, aerodynamic drag grows with the square of velocity and consumption climbs again, so the most economical speed is moderate rather than either extreme.
References
- [1]Wikipedia, Fuel efficiency — https://en.wikipedia.org/wiki/Fuel_efficiency
- [2]Wikipedia, Fuel economy in automobiles — https://en.wikipedia.org/wiki/Fuel_economy_in_automobiles
- [3]Wikipedia, Litre — https://en.wikipedia.org/wiki/Litre