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Fuel Efficiency Converter

Convert units with the Fuel Efficiency Converter — enter a value and get accurate converted results instantly using verified formulas.

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Transportation & Travel

Fuel Efficiency Converter

Convert between MPG, L/100km, km/L and Imperial MPG. Calculate fuel costs and CO2 emissions for any trip distance.

Last updated: December 2025

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Fuel Efficiency Conversions
7.84 L/100km
30 MPG (US) | 36.03 MPG (UK) | 12.75 km/L
MPG (US)
30
MPG (Imperial)
36.03
km per Liter
12.75
Miles per Liter
7.93
Trip Fuel Cost
Fuel Needed
33.3 gal
126.2 L
Total Cost
$116.67
Cost/Mile
$0.117
$0.072/km
CO2 Emissions
291.5 kg
642.6 lbs
UK Gallons Needed
27.8
Your Result
30 MPG (US) = 7.84 L/100km = 12.75 km/L | Trip Cost: $116.67
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Understand the Math

Formula

L/100km = 235.215 / MPG(US) | MPG(UK) = MPG(US) x 1.20095

Conversion uses the gallon-to-liter ratios: 1 US gallon = 3.78541 L, 1 Imperial gallon = 4.54609 L, 1 mile = 1.60934 km. Fuel cost = (Distance / Efficiency) x Price. CO2 = Liters consumed x 2.31 kg/L.

Last reviewed: December 2025

Worked Examples

Example 1: Convert 30 MPG (US) to Other Units

A car is rated at 30 MPG (US). Convert to L/100km, km/L, and MPG (UK). Calculate fuel cost for a 500-mile trip at $3.50/gallon.
Solution:
L/100km = 235.215 / 30 = 7.84 L/100km km/L = 100 / 7.84 = 12.76 km/L MPG (UK) = 282.481 / 7.84 = 36.03 MPG (UK) Fuel for 500 miles = 500 / 30 = 16.67 gallons Cost = 16.67 x $3.50 = $58.33 CO2 = 16.67 x 3.785 x 2.31 = 145.8 kg
Result: 7.84 L/100km | 12.76 km/L | 36.03 MPG UK | $58.33 fuel cost

Example 2: European Car L/100km to US MPG

A European car is rated at 5.5 L/100km. Convert to US MPG and calculate fuel cost for 1000 km at $1.60/liter.
Solution:
MPG (US) = 235.215 / 5.5 = 42.77 MPG MPG (UK) = 282.481 / 5.5 = 51.36 MPG km/L = 100 / 5.5 = 18.18 km/L Fuel for 1000 km = (5.5 / 100) x 1000 = 55 liters Cost = 55 x $1.60 = $88.00 CO2 = 55 x 2.31 = 127.1 kg
Result: 42.77 MPG US | 51.36 MPG UK | 55 liters needed | $88.00 cost
Expert Insights

Background & Theory

The Fuel Efficiency Converter applies the following established principles and formulas. Transportation calculations center on the fundamental relationship between distance, speed, and time expressed as d = s × t. This triangle of variables allows any one quantity to be derived when the other two are known, supporting applications ranging from estimating arrival times to calculating required average speed for a journey. Real-world calculations must account for stops, speed variations, traffic delays, and speed limits, making simple division an approximation that practical tools refine with additional parameters. Fuel consumption is expressed differently in different regions. North American convention uses miles per gallon (MPG), a larger number indicating better efficiency. Most other countries use liters per 100 kilometers (L/100km), where a smaller number indicates better efficiency. The conversion between them is not a simple linear scaling but an inversion relationship: MPG = 235.21 / (L/100km). For aviation and long-distance navigation, straight-line map distances underestimate the actual path because the Earth is a sphere. The Haversine formula calculates great-circle distance — the shortest path across the Earth's surface between two points defined by latitude and longitude — accounting for spherical geometry. Flight times further depend on prevailing winds, particularly the jet stream, which can reduce eastward transatlantic crossing times by an hour or more compared to westbound flights. Carbon emissions vary substantially by transport mode. IPCC and comparable figures express emissions in grams of CO2 equivalent per passenger-kilometer. Short-haul flights produce roughly 255 g/pkm, private car travel averages around 170 g/pkm, long-distance rail averages about 41 g/pkm, and bus travel approximately 89 g/pkm. Electric vehicles shift emissions upstream to electricity generation, so their net footprint depends on the carbon intensity of the local grid. Electric vehicle range calculations depend on battery capacity in kilowatt-hours, consumption expressed as kWh/100km, and factors including temperature, speed, and auxiliary loads. Vehicle depreciation calculations use either straight-line methods, which allocate equal cost per year, or declining-balance methods, which front-load depreciation to reflect the faster early loss of market value typical of most vehicles.

History

The history behind the Fuel Efficiency Converter traces back through the following developments. The history of transportation is inseparable from the history of human civilization. The invention of the wheel around 3500 BCE in Mesopotamia transformed overland transport, enabling carts and chariots that multiplied the load a person or animal could move. Roman engineers built over 80,000 kilometers of paved road radiating from Rome, integrating an empire that stretched from Scotland to Mesopotamia. These roads used standardized construction methods and milestones, creating the first large-scale infrastructure for consistent travel time estimation. For millennia, transportation speed was bounded by the pace of animals and the wind. The steam locomotive shattered this ceiling. Richard Trevithick's first steam-powered rail vehicle ran in 1804, and by the 1830s commercial railways were operating in Britain. The transcontinental railroad completed across the United States in 1869 reduced the coast-to-coast journey from months by wagon to under two weeks, transforming the economic geography of a continent. Karl Benz received a patent for the Benz Patent-Motorwagen in 1886, widely recognized as the first true gasoline-powered automobile. Within two decades the internal combustion engine had begun displacing the horse in cities. The United States Interstate Highway System, authorized by the Federal Aid Highway Act of 1956 and inspired partly by the German Autobahn, constructed 77,000 kilometers of controlled-access highway and reshaped American land use, commuting patterns, and the trucking industry. Orville and Wilbur Wright achieved powered heavier-than-air flight at Kitty Hawk in December 1903, a twelve-second flight of 37 meters. Within fifty years commercial jet aviation had made intercontinental travel routine. The Boeing 707 entered service in 1958, and by the 21st century over four billion passengers per year were traveling by air. The NAVSTAR GPS constellation, fully operational by 1995 and opened to civilian use, transformed navigation from a specialized skill to a universal utility. Smartphone-based navigation apps emerged after 2007, integrating real-time traffic data to optimize routes dynamically. The 21st century has seen the rise of electric vehicles and the early development of autonomous driving systems, promising further transformation in how transportation time and cost calculations are made.

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Frequently Asked Questions

Real-world fuel efficiency can differ significantly from manufacturer ratings due to numerous factors. Driving behavior is the largest variable, with aggressive acceleration and hard braking potentially reducing efficiency by 15 to 33 percent compared to smooth driving. Speed matters enormously as aerodynamic drag increases with the square of velocity, meaning highway driving above 65 mph significantly hurts efficiency. Tire pressure being just 1 psi below recommended can reduce efficiency by 0.2 percent. Extra weight costs roughly 1 percent efficiency per 100 extra pounds. Air conditioning can reduce efficiency by 5 to 25 percent depending on conditions. Cold weather reduces efficiency by 15 to 24 percent for short trips as the engine and transmission need time to reach optimal operating temperature.
To calculate fuel cost for a road trip, you need three pieces of information: total distance, your vehicle's fuel efficiency, and the current fuel price. The formula is straightforward: Fuel Cost = (Distance / Fuel Efficiency) x Price per unit. For example, a 500-mile trip in a car getting 25 MPG with gas at $3.50 per gallon costs (500 / 25) x 3.50 = $70.00. In metric units, a 800 km trip at 8 L/100km with fuel at $1.50/liter costs (800 / 100) x 8 x 1.50 = $96.00. For more accuracy, account for city versus highway driving proportions, elevation changes, and weather conditions. Mountain driving and heavy headwinds can increase consumption by 10 to 20 percent above rated efficiency figures.
Carbon dioxide emissions are directly proportional to fuel consumed because CO2 is a fundamental combustion byproduct. Each liter of gasoline burned produces approximately 2.31 kilograms (5.09 pounds) of CO2, while each liter of diesel produces about 2.68 kilograms (5.91 pounds). Each US gallon of gasoline produces roughly 8.89 kg (19.6 lbs) of CO2. This means a car averaging 30 MPG emits about 296 grams of CO2 per mile, while a 20 MPG vehicle emits 444 grams per mile. Over 12,000 miles of annual driving, the 30 MPG car produces about 3.56 metric tons of CO2 versus 5.33 metric tons for the 20 MPG car. Understanding this direct relationship helps quantify the environmental impact of vehicle choice and driving habits.
You may use the results for reference and educational purposes. For professional reports, academic papers, or critical decisions, we recommend verifying outputs against peer-reviewed sources or consulting a qualified expert in the relevant field.
All calculations use established mathematical formulas and are performed with high-precision arithmetic. Results are accurate to the precision shown. For critical decisions in finance, medicine, or engineering, always verify results with a qualified professional.
No. All calculations run entirely in your browser using JavaScript. No data you enter is ever transmitted to any server or stored anywhere. Your inputs remain completely private.
Educational Note: This calculator is provided for educational and informational purposes. Results are based on the formulas and inputs provided. Always verify important calculations independently. NovaCalculator processes calculator inputs client-side; optional analytics follow visitor consent settings. © 2024–2026 NovaCalculator.

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Formula

L/100km = 235.215 / MPG(US) | MPG(UK) = MPG(US) x 1.20095

Conversion uses the gallon-to-liter ratios: 1 US gallon = 3.78541 L, 1 Imperial gallon = 4.54609 L, 1 mile = 1.60934 km. Fuel cost = (Distance / Efficiency) x Price. CO2 = Liters consumed x 2.31 kg/L.

Worked Examples

Example 1: Convert 30 MPG (US) to Other Units

Problem: A car is rated at 30 MPG (US). Convert to L/100km, km/L, and MPG (UK). Calculate fuel cost for a 500-mile trip at $3.50/gallon.

Solution: L/100km = 235.215 / 30 = 7.84 L/100km\nkm/L = 100 / 7.84 = 12.76 km/L\nMPG (UK) = 282.481 / 7.84 = 36.03 MPG (UK)\nFuel for 500 miles = 500 / 30 = 16.67 gallons\nCost = 16.67 x $3.50 = $58.33\nCO2 = 16.67 x 3.785 x 2.31 = 145.8 kg

Result: 7.84 L/100km | 12.76 km/L | 36.03 MPG UK | $58.33 fuel cost

Example 2: European Car L/100km to US MPG

Problem: A European car is rated at 5.5 L/100km. Convert to US MPG and calculate fuel cost for 1000 km at $1.60/liter.

Solution: MPG (US) = 235.215 / 5.5 = 42.77 MPG\nMPG (UK) = 282.481 / 5.5 = 51.36 MPG\nkm/L = 100 / 5.5 = 18.18 km/L\nFuel for 1000 km = (5.5 / 100) x 1000 = 55 liters\nCost = 55 x $1.60 = $88.00\nCO2 = 55 x 2.31 = 127.1 kg

Result: 42.77 MPG US | 51.36 MPG UK | 55 liters needed | $88.00 cost

Frequently Asked Questions

What factors affect a vehicle's real-world fuel efficiency?

Real-world fuel efficiency can differ significantly from manufacturer ratings due to numerous factors. Driving behavior is the largest variable, with aggressive acceleration and hard braking potentially reducing efficiency by 15 to 33 percent compared to smooth driving. Speed matters enormously as aerodynamic drag increases with the square of velocity, meaning highway driving above 65 mph significantly hurts efficiency. Tire pressure being just 1 psi below recommended can reduce efficiency by 0.2 percent. Extra weight costs roughly 1 percent efficiency per 100 extra pounds. Air conditioning can reduce efficiency by 5 to 25 percent depending on conditions. Cold weather reduces efficiency by 15 to 24 percent for short trips as the engine and transmission need time to reach optimal operating temperature.

How do I calculate fuel cost for a road trip?

To calculate fuel cost for a road trip, you need three pieces of information: total distance, your vehicle's fuel efficiency, and the current fuel price. The formula is straightforward: Fuel Cost = (Distance / Fuel Efficiency) x Price per unit. For example, a 500-mile trip in a car getting 25 MPG with gas at $3.50 per gallon costs (500 / 25) x 3.50 = $70.00. In metric units, a 800 km trip at 8 L/100km with fuel at $1.50/liter costs (800 / 100) x 8 x 1.50 = $96.00. For more accuracy, account for city versus highway driving proportions, elevation changes, and weather conditions. Mountain driving and heavy headwinds can increase consumption by 10 to 20 percent above rated efficiency figures.

What is the CO2 emissions relationship to fuel consumption?

Carbon dioxide emissions are directly proportional to fuel consumed because CO2 is a fundamental combustion byproduct. Each liter of gasoline burned produces approximately 2.31 kilograms (5.09 pounds) of CO2, while each liter of diesel produces about 2.68 kilograms (5.91 pounds). Each US gallon of gasoline produces roughly 8.89 kg (19.6 lbs) of CO2. This means a car averaging 30 MPG emits about 296 grams of CO2 per mile, while a 20 MPG vehicle emits 444 grams per mile. Over 12,000 miles of annual driving, the 30 MPG car produces about 3.56 metric tons of CO2 versus 5.33 metric tons for the 20 MPG car. Understanding this direct relationship helps quantify the environmental impact of vehicle choice and driving habits.

Can I use Fuel Efficiency Converter on a mobile device?

Yes. All calculators on NovaCalculator are fully responsive and work on smartphones, tablets, and desktops. The layout adapts automatically to your screen size.

What inputs do I need to use Fuel Efficiency Converter accurately?

Each field is labelled with the required unit (metric or imperial). Gather your source values before starting — for example, a weight measurement in kilograms, a distance in metres, or a dollar amount — and enter them exactly as measured. The formula section on this page lists every variable and explains what each represents.

How do I interpret the result?

Results are displayed with a label and unit to help you understand the output. Many calculators include a short explanation or classification below the result (for example, a BMI category or risk level). Refer to the worked examples section on this page for real-world context.

References

Reviewed by Daniel Agrici, Founder & Lead Developer · Editorial policy