mkoesel wroteIt's hard to accept because it's incorrect. You can't explain acceleration without gearing (among other things). Horsepower is just the idea of engine power in terms of a correlation of torque and rpms. You still need to deliver that power to the ground which is gearing, and it's measured in lb-ft in the thousands (not hundreds). It's the compilation of multiplied torque across the rpm range [in use per gear] over time and distance which explains acceleration. You can leave horsepower out of the argument.This is hard for me to accept, Bruce. Can you explain why this is so?
My immediate thought is that a corrolary to this would be that if we took your example, and then gave the two cars the same horsepower at a given instant then they will accelerate at the same rate, correct?
If so, then that would mean that even if these two cars happen to be identical (say two stock M3's of the same specs), and one car were in 1st gear and one were in 4th gear, then they'd accelerate at the same rate for some given RPM. But obviously that makes no sense. So what I missing?
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Great info MV!
bruce.augenstein@comcast. wroteTorque is not a force. Torque is force * radius.I'm not an engineer, but in a full on race, more horsepower puts more torque to the wheels, and wins. Perhaps more simply, you need more horsepower to go faster - in a completely linear fashion, ignoring wind and rolling resistance. Torque is just a force. Horsepower includes speed in the equation. More speed equals more work being done, which needs more horsepower.
In short: Two cars of equal weight, the one with more horsepower at a given instant will accelerate faster than the other car, no matter the torque figures or gearing.
More HP doesn't = more torque at the wheels, in fact it's usually quite the opposite. HP is just (torque *engine speed)/constant so, you can get the same number of HP'z by either having high torque and low engine speed or high engine speed and low torque.
You're last statement is completely untrue. Imagine riding a multiple speed bicycle. Now you're legs only strong enough to make a specific force, that force is imparted through the lever length of the crankshaft & pedal assembly to create a torque... that torque is then multiplied a specific amount depending on what gear you're in.
(low gears you pedal crazy fast but don't have to use much strength; whereas in high gears you pedal slowly but use a lot of energy pushing the pedals.)
Now are you really going to tell me you will be just as fast up a steep hill in 18th gear when you can't even push the pedals as you are in 3rd? Or that how strong the biker is irrelevant? Not a chance.This is why gearing is matters, and torque is an absolutely critical measurement in analyzing car acceleration.
Where most of you are hung up is that you only look at peak HP & torque numbers instead of area's under the curves and don't understand the relationship between forces, torque, work, power and how they interrelate to each other in terms of physics.
Serious wroteAnother great post.Torque is not a force. Torque is force * radius.
More HP doesn't = more torque at the wheels, in fact it's usually quite the opposite. HP is just (torque *engine speed)/constant so, you can get the same number of HP'z by either having high torque and low engine speed or high engine speed and low torque.
You're last statement is completely untrue. Imagine riding a multiple speed bicycle. Now you're legs only strong enough to make a specific force, that force is imparted through the lever length of the crankshaft & pedal assembly to create a torque... that torque is then multiplied a specific amount depending on what gear you're in.
(low gears you pedal crazy fast but don't have to use much strength; whereas in high gears you pedal slowly but use a lot of energy pushing the pedals.)
Now are you really going to tell me you will be just as fast up a steep hill in 18th gear when you can't even push the pedals as you are in 3rd? Or that how strong the biker is irrelevant? Not a chance.This is why gearing is matters, and torque is an absolutely critical measurement in analyzing car acceleration.
Where most of you are hung up is that you only look at peak HP & torque numbers instead of area's under the curves and don't understand the relationship between forces, torque, work, power and how they interrelate to each other in terms of physics.
With all of the information in this thread, along with some wiki searches, we are all going to be the hit at the next cocktail party!
Serious wroteGreat explanation. The bicycle example REALLY puts it into perspective (..and a format for someone to get the gist of HP/torque/force/etc.). Well done!Torque is not a force. Torque is force * radius.
More HP doesn't = more torque at the wheels, in fact it's usually quite the opposite. HP is just (torque *engine speed)/constant so, you can get the same number of HP'z by either having high torque and low engine speed or high engine speed and low torque.
You're last statement is completely untrue. Imagine riding a multiple speed bicycle. Now you're legs only strong enough to make a specific force, that force is imparted through the lever length of the crankshaft & pedal assembly to create a torque... that torque is then multiplied a specific amount depending on what gear you're in.
(low gears you pedal crazy fast but don't have to use much strength; whereas in high gears you pedal slowly but use a lot of energy pushing the pedals.)
Now are you really going to tell me you will be just as fast up a steep hill in 18th gear when you can't even push the pedals as you are in 3rd? Or that how strong the biker is irrelevant? Not a chance.This is why gearing is matters, and torque is an absolutely critical measurement in analyzing car acceleration.
Where most of you are hung up is that you only look at peak HP & torque numbers instead of area's under the curves and don't understand the relationship between forces, torque, work, power and how they interrelate to each other in terms of physics.
bruce.augenstein@comcast. wroteThat is also a quote from Ray Korman that I read in 1996.That's a quote from me, and it exists in this forum as well.
What is the actual difference between the wheel torque calculated on a Dyno (in the hundreds) and the actual wheel torque (force) calculated by looking at the final gear ratio, axle ratio, tire circumference, speed, etc. (in the thousands)? Is the dyno wheel torque figure the force that is exerted on the dyno wheel and the actual wheel torque the force exhibited by the car to the wheel itself?
Basically, is the dyno number the true wheel torque and the calculated number (in the thousands) the force. Shouldn't we differentiate between the two instead of calling both of them the wheel torque (ie. Dyno = Wheel Torque and Calculated Tq = Wheel Force)?
Torque is the tendency of a force to rotate the body to which it is applied.Torque is always specified with regard to the axis of rotation. It is equal to the magnitude of the component of the force lying in the plane perpendicular to the axis of rotation, multiplied by the shortest distance between the axis and the direction of the force component. Torque is the force that affects rotational motion; the greater the torque, the greater the change in this motion.
Whereas,force is the agency that alters the direction, speed, or shape that a body would exhibit in the absence of any external influence.It is a vector quantity, having both magnitude and direction. Force is commonly explained in terms of Newton's laws of motion. All known natural forces can be traced to the fundamental interactions. Force is measured in newtons (N).
Basically, is the dyno number the true wheel torque and the calculated number (in the thousands) the force. Shouldn't we differentiate between the two instead of calling both of them the wheel torque (ie. Dyno = Wheel Torque and Calculated Tq = Wheel Force)?
Torque is the tendency of a force to rotate the body to which it is applied.Torque is always specified with regard to the axis of rotation. It is equal to the magnitude of the component of the force lying in the plane perpendicular to the axis of rotation, multiplied by the shortest distance between the axis and the direction of the force component. Torque is the force that affects rotational motion; the greater the torque, the greater the change in this motion.
Whereas,force is the agency that alters the direction, speed, or shape that a body would exhibit in the absence of any external influence.It is a vector quantity, having both magnitude and direction. Force is commonly explained in terms of Newton's laws of motion. All known natural forces can be traced to the fundamental interactions. Force is measured in newtons (N).
mkoesel wroteYou're missing what I didn't originally state, but have now added to my post. Sorry.This is hard for me to accept, Bruce. Can you explain why this is so?
My immediate thought is that a corrolary to this would be that if we took your example, and then gave the two cars the same horsepower at a given instant then they will accelerate at the same rate, correct?
If so, then that would mean that even if these two cars happen to be identical (say two stock M3's of the same specs), and one car were in 1st gear and one were in 4th gear, then they'd accelerate at the same rate for some given RPM. But obviously that makes no sense. So what I missing?
The missing item was that the two cars are side by side, i.e., the same speed.
In that case, the car making better power to weight will accelerate harder than the other car, and, again, torque and gearing simply don't matter. Better power to weight is the only thing that matters at any given instant, ignoring and differences in rotational inertia, wind resistance, etc.
In fact, you can look at horsepower as a great simplifier in this context. You can mess about with torque at the drive wheels (as I did for years, calling it "the Dunderbex factor", because it sound vaguely technical
), but you don't need to bother. Horsepower and weight are the factors that actually matter at any given instant in time.
Dodge2Dub wroteA dyno (drum style dyno like a dynojet) measures lbft at the wheels and then uses input from the operator to divide to measured torque at the wheels to calculate lbft at the flywheel.What is the actual difference between the wheel torque calculated on a Dyno (in the hundreds) and the actual wheel torque (force) calculated by looking at the final gear ratio, axle ratio, tire circumference, speed, etc. (in the thousands)? Is the dyno wheel torque figure the force that is exerted on the dyno wheel and the actual wheel torque the force exhibited by the car to the wheel itself?
Basically, is the dyno number the true wheel torque and the calculated number (in the thousands) the force. Shouldn't we differentiate between the two instead of calling both of them the wheel torque (ie. Dyno = Wheel Torque and Calculated Tq = Wheel Force)?
Torque is the tendency of a force to rotate the body to which it is applied.Torque is always specified with regard to the axis of rotation. It is equal to the magnitude of the component of the force lying in the plane perpendicular to the axis of rotation, multiplied by the shortest distance between the axis and the direction of the force component. Torque is the force that affects rotational motion; the greater the torque, the greater the change in this motion.
Whereas,force is the agency that alters the direction, speed, or shape that a body would exhibit in the absence of any external influence.It is a vector quantity, having both magnitude and direction. Force is commonly explained in terms of Newton's laws of motion. All known natural forces can be traced to the fundamental interactions. Force is measured in newtons (N).
If the gearing is input incorrectly dyno numbers will be skewed. This is one reason most dyno operators use 1:1 gears.
MVF4Rrider wroteAs I just mentioned, I omitted the key phrase indicating that the two cars have to be at the same speed. In that case, my statement that power to weight wins is 100% true, and as I said, torque and gearing are immaterial.It's hard to accept because it's incorrect. You can't explain acceleration without gearing (among other things). Horsepower is just the idea of engine power in terms of a correlation of torque and rpms. You still need to deliver that power to the ground which is gearing, and it's measured in lb-ft in the thousands (not hundreds). It's the compilation of multiplied torque across the rpm range [in use per gear] over time and distance which explains acceleration. You can leave horsepower out of the argument.
It's not that you can't duplicate an acceleration curve using torque and gearing. As I just mentioned, I did that for years, before I learned that power is the great shorthand in that context.
Serious wroteIf we know the wheel torque through the dyno, why do we care about the wheel force? Separately, if wheel force is what actually matters, why do we even bother with reporting out and comparing wheel torque ratings? Is it just an easy way of saying my car makes X power vs. having to say my car makes X wheel force at Y speed in Z gear?....just trying to understand.A dyno (drum style dyno like a dynojet) measures lbft at the wheels and then uses input from the operator to divide to measured torque at the wheels to calculate lbft at the flywheel.
If the gearing is input incorrectly dyno numbers will be skewed. This is one reason most dyno operators use 1:1 gears.
bruce.augenstein@comcast. wrotesorry but you're still wrong.You're missing what I didn't originally state, but have now added to my post. Sorry.
The missing item was that the two cars are side by side, i.e., the same speed.
In that case, the car making better power to weight will accelerate harder than the other car, and, again, torque and gearing simply don't matter. Better power to weight is the only thing that matters at any given instant, ignoring and differences in rotational inertia, wind resistance, etc.
In fact, you can look at horsepower as a great simplifier in this context. You can mess about with torque at the drive wheels (as I did for years, calling it "the Dunderbex factor", because it sound vaguely technical), but you don't need to bother. Horsepower and weight are the factors that actually matter at any given instant in time.
Take an electric motor powered which makes constant torque throughout the rpm range, pair it to a normal 6spd gearbox (w/ theoretical instant shifts)& differential and do a 30mph rolling race between two equal cars.
Car #1 starts in 5th gear and the 2nd car starts in 2nd gear... the torque transmitted to the wheels of the 2nd car will be significantly higher and thus the acceleration will be superior to the first car.
Dodge2Dub wroteSorry I should've been more clear... the inertia dyno works by measuring the acceleration of the drum and then using newton's second law F=m*a to calculate force (mass of drum is known).If we know the wheel torque through the dyno, why do we care about the wheel force? Separately, if wheel force is what actually matters, why do we even bother with reporting out and comparing wheel torque ratings? Is it just an easy way of saying my car makes X power vs. having to say my car makes X wheel force at Y speed in Z gear?....just trying to understand.
Then it actually calculates work by force * distance (circumference of drum * rotations) and then converts work into HP through power=work/time (all factoring in correct unit conversions). Torque is then calculated through HP=(torque * RPM/5252).
So technically an inertia style dyno actually calculates power and then derives torque.
Serious wroteThanks, that makes sense to me. So, we never have to default to the wheel force if we have the dyno run handy when performing bench test comparisons....which leads to the question of why we are talking about wheel force when it is directly correlated to the measured torque on an inertia style dyno?Sorry I should've been more clear... the inertia dyno works by measuring the acceleration of the drum and then using newton's second law F=m*a to calculate force (mass of drum is known).
Then it actually calculates work by force * distance (circumference of drum * rotations) and then converts work into HP through power=work/time (all factoring in correct unit conversions). Torque is then calculated through HP=(torque * RPM/5252).
So technically an inertia style dyno actually calculates power and then derives torque.
Dodge2Dub wroteI believe it's because force is easier to understand in terms of linear acceleration (ie we know the mass of the car and it's rate of acceleration thus we know the total force necessary to propel it) whereas torque is in terms of a rotating object (either a wheel & tire or flywheel depending on how you approach it).Thanks, that makes sense to me. So, we never have to default to the wheel force if we have the dyno run handy when performing bench test comparisons....which leads to the question of why we are talking about wheel force when it is directly correlated to the measured torque on an inertia style dyno?
In reality all this thread is a big unit conversion circle jerk. If you know some 100 level physics equations you can get force, power, torque from any of the other known quantities... it's just what makes the most sense and is the easiest concept to understand to each individual person, but that doesn't mean you can break the laws of physics (as some have tried in this thread) and say that power is torque or is a force; they can be found and converted into each other given a bit of additional information but they aren't all the same thing.
Serious wroteWith the caveat that I forgot to mention same speed for the two cars in my note (now changed), my statement stands.Torque is not a force. Torque is force * radius.
More HP doesn't = more torque at the wheels, in fact it's usually quite the opposite. HP is just (torque *engine speed)/constant so, you can get the same number of HP'z by either having high torque and low engine speed or high engine speed and low torque.
You're last statement is completely untrue. Imagine riding a multiple speed bicycle. Now you're legs only strong enough to make a specific force, that force is imparted through the lever length of the crankshaft & pedal assembly to create a torque... that torque is then multiplied a specific amount depending on what gear you're in.
(low gears you pedal crazy fast but don't have to use much strength; whereas in high gears you pedal slowly but use a lot of energy pushing the pedals.)
Now are you really going to tell me you will be just as fast up a steep hill in 18th gear when you can't even push the pedals as you are in 3rd? Or that how strong the biker is irrelevant? Not a chance.This is why gearing is matters, and torque is an absolutely critical measurement in analyzing car acceleration.
Where most of you are hung up is that you only look at peak HP & torque numbers instead of area's under the curves and don't understand the relationship between forces, torque, work, power and how they interrelate to each other in terms of physics.
Your example is lovely (really), but the fact is that you're going to have to make a bunch more torque to the pedals in 18th gear in order to make the same power, because rpm is down. Capiche?
Think of a giant truck engine making 2950 pound feet of torque at 390 rpm, matched up against an M3 at 3900 alongside. Both vehicles are making 219 HP at that speed, and, given similar weight (think eight sumo wrestlers aboard the bimmer), they'll accelerate the same.
2m3 wroteI claim dibs, since I wrote mine somewhere in '93, or early '94, and the website proliferation began almost immediately.That is also a quote from Ray Korman that I read in 1996.
Serious wroteThis is completely incorrect. A dynojet cares only about the acceleration of the drum and the speed. That's all you need to calculate power since the rotational inertia of the drum is a known quantity. Typically, you'll get very close to identical numbers, regardless of the gear. Any variance will be due to tire slippage, the change in rolling resistance as speeds climb, and transmission efficiency which varies slightly by gear.A dyno (drum style dyno like a dynojet) measures lbft at the wheels and then uses input from the operator to divide to measured torque at the wheels to calculate lbft at the flywheel.
If the gearing is input incorrectly dyno numbers will be skewed. This is one reason most dyno operators use 1:1 gears.
As a proof point, if the operators can't find a spark lead pickup to get rpm, they'll still generate a power graph. Torque won't be included because the unit will not be able to calculate it from rpm.
Serious wroteEvery so often I have to get into explaning the basics, yet again.sorry but you're still wrong.
Take an electric motor powered which makes constant torque throughout the rpm range, pair it to a normal 6spd gearbox (w/ theoretical instant shifts)& differential and do a 30mph rolling race between two equal cars.
Car #1 starts in 5th gear and the 2nd car starts in 2nd gear... the torque transmitted to the wheels of the 2nd car will be significantly higher and thus the acceleration will be superior to the first car.
Your analogy breaks down completely, since the the 2nd gear vehicle is turning much greater rpm than the 5th gear car, thereby making much higher power at the same torque level, at the same speed.
I'm dead serious, Serious. You need to think long and hard about this.
Much more of this and I'm threatening to call Swamp or lucid in.
Serious wroteAgree 100%Sorry I should've been more clear... the inertia dyno works by measuring the acceleration of the drum and then using newton's second law F=m*a to calculate force (mass of drum is known).
Then it actually calculates work by force * distance (circumference of drum * rotations) and then converts work into HP through power=work/time (all factoring in correct unit conversions). Torque is then calculated through HP=(torque * RPM/5252).
So technically an inertia style dyno actually calculates power and then derives torque.