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Each weekday, Marshall Brain and the HowStuffWorks Staff answer questions in the Question of the Day section of www.HowStuffWorks.com. Here is a question from the site related to the interests of many CarTest.ca readers.
TIP: If you double your speed, you will increase the power required by much more than double. For example, an SUV that requires 20 horsepower at 50 mph (83 km/h) might require 100 horsepower at 100 mph (166 km/h).
For most cars, the "sweet spot" on the speedometer is in the range of 40-60 mph (67-100 km/h).
What speed should I drive to get maximum fuel efficiency?
By Marshall Brain and the staff of How Stuff Works
This question and answer are from www.HowStuffWorks.com, a great website that answers hundreds of questions about how things work. Its automotive section is particularly interesting.
I know that the faster I drive my car, the more gas it uses. But on the other hand, I'll get to my destination in less time. Is there a "sweet spot" on the speedometer that would give me maximum fuel efficiency? And if so, is it different for different car models? Find the answer here.
This is actually a pretty complicated question. What you are asking is what constant speed will give the best mileage. We won't talk about stops and starts. We'll assume you are going on a very long highway trip and want to know what speed will give you the best mileage. We'll start by discussing how much power it takes to push the car down the road.
The power to push a car down the road varies with the speed the car is travelling. The power required follows an equation of the following form:
road load power = av + bv2 + cv3
The letter v represents the velocity of the car, and the letters a, b and c represent three different constants:
The a component comes mostly from the rolling resistance of the tires, and friction in the car's components, like drag from the brake pads, or friction in the wheel bearings.
The b component also comes from friction in components, and from the rolling resistance in the tires. But it also comes from the power used by the various pumps in the car.
The c component comes mostly from things that affect aerodynamic drag like the frontal area, drag coefficient and density of the air.
These constants will be different for every car. But the bottom line is, if you double your speed, this equation says that you will increase the power required by much more than double. A hypothetical medium-sized SUV that requires 20 horsepower at 50 mph (83 km/h) might require 100 horsepower at 100 mph (166 km/h).
You can also see from the equation that if the velocity v is 0, the power required is also 0. If the velocity is very small then the power required is also very small. So you might be thinking that you would get the best mileage at a really slow speed like 1 mph.
But there is something going on in the engine that eliminates this theory. If your car is going 0 mph your engine is still running. Just to keep the cylinders moving and the various fans, pumps and generators running consumes a certain amount of fuel. And depending on how many accessories (such as headlights and air conditioning) you have running, your car will use even more fuel.
So even when the car is sitting still it uses quite a lot of fuel. Cars get the very worst mileage at 0 mph; they use gasoline but don't cover any miles. When you put the car in drive and start moving at say 1 mph, the car uses only a tiny bit more fuel, because the road load is very small at 1 mph. At this speed the car uses about the same amount of fuel, but it went 1 mile in an hour. This represents a dramatic increase in mileage. Now if the car goes 2 mph, again it uses only a tiny bit more fuel, but goes twice as far. The mileage almost doubled!
In effect the efficiency of the engine is improving. It uses a fixed amount of fuel to power itself and the accessories, and a variable amount of fuel depending on the power required to keep the car going at a given speed. So in terms of fuel used per mile, the faster the car goes, the better use we make of that fixed amount of fuel required.
This trend continues to a point. Eventually, that road load curve catches up with us. Once the speed gets up into the 40 mph range each 1 mph increase in speed represents a significant increase in power required. Eventually, the power required increases more than the efficiency of the engine improves. At this point the mileage starts dropping. Let's plug some speeds into our equation and see how a 1 mph increase from 2 to 3 mph compares with a 1 mph increase from 50 to 51 mph. To make things easy we'll assume a, b and c are all equal to 1.
You can see that the increase in power required to go from 50 to 51 mph is much greater than to go from 2 to 3 mph.
So, for most cars, the "sweet spot" on the speedometer is in the range of 40-60 mph (67-100 km/h). Cars with a higher road load will reach the sweet spot at a lower speed. Some of the main factors that determine the road load of the car are:
Coefficient of drag. This is an indicator of how aerodynamic a car is due only to its shape. The most aerodynamic cars today have a drag coefficient that is about half that of some pickups and SUVs.
Frontal area. This depends mostly on the size of the car. Big SUVs have more than double the frontal area of some small cars.
Weight. This affects the amount of drag the tires put on the car. Big SUVs can weigh two to three times what the smallest cars weigh.
In general, smaller, lighter, more aerodynamic cars will get their best mileage at higher speeds. Bigger, heavier, less aerodynamic vehicles will get their best mileage at lower speeds.
If you drive your car in the "sweet spot" you will get the best possible mileage for that car. If you go faster or slower, the mileage will get worse, but the closer you drive to the sweet spot the better mileage you will get.
Check out these related links on www.howstuffworks.com.
The Fuel Economy Site
EPA tips on improving fuel economy
Table: Gas Mileage vs. Speed for Various Car Sizes
Tire Rolling Resistance -- Pirelli
HowStuffWorks' Automotive Category
How a Hybrid Car Works
How Gas Prices Work.
Source: Question of the Day, HowStuffWorks (http://www.howstuffworks.com), by Marshall Brain. HowStuffWorks, Inc., 2002.