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#1 (permalink) |
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Senior Member
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MPG: Speed vs. Time
I've had this talk with alot of people over the course of my driving years, and I'm sure some of you have wondered this as well.
If you go slow, everyone knows that you use less gas than going fast. The faster you go the more gas you burn. I've even read that you add the equivalent of 20 cents per gallon for each 5 miles per hour you drive over 60 mph. That being said, if you're driving faster you get to your destination faster. So, my question is, are you consuming relatively the same amount of gas by going faster thus reaching your destination sooner? Or do you still lose gas by going faster? If you increase your speed you'll get to your destination quicker. So, the question is, is the speed vs. time vs. mpg relatively the same as it would be if you were going slower? I'm making these numbers up unless I have an equation next to it: Say you burn 20 mpg going 65. Your trip is 20 miles, so you burn ~ 1 gallon of gas. You make the trip in about 18 minutes, 30 seconds ( (20 miles/65 mph)*60 min/hour). If you increase to 80 and make the trip in 15 minutes, then are you still consuming the same total amount of gas? I realize lower rpm's burn less gas, but in terms of speed alone. |
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#3 (permalink) |
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Senior Member
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Okay, so are you burning less gas TOTAL at a lower speed than at a higher speed?
Don't say sorry, it's not like I've been arguing this as a truth. It's just something that always gets brought up when talking about gas and noone ever has a true explanation. Thought I could get some input from some people here. I think speed vs. time would be exponential. Thus, the more speed (rpms whatever) you have the higher the gas expenditure is, but the quicker you get there. You're reaching your destination faster at a faster speed. So, are you burning the same total amount of gas at a faster speed as you would a slower speed but getting there in a longer period of time? |
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#6 (permalink) |
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Senior Member
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From another board's post:
i make a 500 mile trip a bunch of times every year and half is 80mph and half is 65. 250 miles @ 80mph 3.12hours 16mpg 16.6gallons 250 miles @ 65mph 3.85hours 21mpg 11.9gallons cruise control the whole way 65mph part has maybe 4 or 5 slowdowns due to going through towns but no stops. the 80mph part is a straight shot though on I-75 |
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#7 (permalink) |
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Senior Member
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When I had the Ridgeline, prior to Katrina, I enjoyed having my first pick up truck, in the highest form (best truck of the year). I was averaging 14-15 mpg. After Katrina, I started to count the nickles and dimes that went into our gas tanks. My Wife's CRV was only averaging 23 mpg (90% hwy). I then realized that I really did not need a truck to commute back and forth to work (6 miles one way, back roads).
Now, my wife drives the 06 ABM EX Coupe W/ ATM, and avg 35 mpg. She feels that she is driving a caddy. Now I drive the 06 ASM Si. and avg 25 mpg. I no longer count the nickles and dimes for one reason only, we both are sooooo happy driving our cars. I like the idea of being able to drive my Si like a sports car I could never afford before. So, my response to this thread? Could care less.
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#9 (permalink) |
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Member
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One thing that I like about the R18 SOHC is that when you get cruiseing speed it lower the amount of fuel it take in. Instead of being 1.8 liter it switch to 1.5 liter this way it conserv the fuel. But yeh I think at lower speed and lower rpm the car should be getting more mpg, I see the difference when I drive my car nice a easy and when my friend drive his car hard. He would have to gas up more. Here is a video link on the R18 explain about the engine...
http://world.honda.com/HDTV/news/2005-4050705a/ |
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#14 (permalink) | |
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Webby's Minion
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Quote:
If we can assume that your fuel economy increase as you decrease speed and the total number of miles is the same, then the above theory doesn't hold water. # of Gallons Dependent on Total Amount of Miles: Code:
x miles x ---------------- = --- gallons y miles/gallon y Code:
x miles/hr x ---------------- = --- gallons/hr y miles/gallon y x x*z --- gallons/hr * z hours = ----- gallons y y Try the equations for your two cases. You'll see that the number of gallons used will be less if you increase your fuel economy by reducing your speed. BTW, you'll need to assume some sort of MPG when you travel 80 miles in 15 minutes, otherwise, you won't be able to answer your question. |
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#16 (permalink) | |
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Senior Member
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Quote:
With the Civic's awesome coefficient of drag and decent overdrive gear, I get excellent gas mileage going ~65-70mph. I have mixed driving but when I'm on the highway I am cruising at 65-70mph and this is my gas mileage thus far: Code:
Miles Gallons Miles per Gallon Total Miles 311.0 9.502 32.730 311.0 323.0 10.155 31.807 634.0 318.0 9.903 32.111 952.0 302.0 9.060 33.333 1,254.0 321.0 9.697 33.103 1,575.0 317.0 9.343 33.929 1,892.0 306.0 9.170 33.370 2,198.0 325.0 9.612 33.812 2,523.0 312.0 8.998 34.674 2,835.0 321.0 10.003 32.090 3,156.0 236.0 7.191 32.819 3,392.0 324.0 9.830 32.960 3,716.0 323.0 9.490 34.036 4,039.0 300.0 9.229 32.506 4,339.0 |
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#17 (permalink) |
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Member
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an easy answer is, try to imagine it at as a "parabola", when you pass a horizontal line through a parabola, it crosses TWO points right? now that explains the contradiction of lower speed longer time and higher speed shorter time.....but theres one point in the parabola that if you pass a horizontal lin it only passes through on point (the very top, or crest), now that is the optimum time and speed that you can save fuel and maximize time, in other words its optimized......if you understand calculus' concept of rates of change and optimization, this will shed the light
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