Understanding the Relationship Between Torque and Speed in Engines: Explained

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Discussion Overview

The discussion centers on the relationship between torque and speed (angular speed or RPM) in engines, exploring theoretical concepts, practical implications, and the interpretation of torque vs. RPM curves. Participants examine how torque influences engine performance and the dynamics of acceleration.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • One participant suggests that torque and speed should vary linearly based on their understanding of torque's role in initiating motion, using a fan as an example.
  • Another participant points out that if torque is constant, the relationship can be linear, but when torque is not constant, the relationship becomes more complex.
  • Some participants clarify that torque controls angular acceleration, similar to how force controls linear acceleration, and emphasize that discussing speeds and torques can be misleading without considering external forces.
  • A participant explains that after peak torque, engines can still accelerate but at a slower rate, indicating that the torque output is sufficient to overcome losses and maintain speed.
  • There is a mention of the torque/horsepower curve, which reflects net torque after accounting for various losses, suggesting that the curve does not imply a direct need for increased torque to achieve higher RPMs.
  • Several participants correct or refine earlier claims regarding the validity of certain equations related to torque and angular momentum.

Areas of Agreement / Disagreement

Participants express differing views on the relationship between torque and speed, with some asserting a linear relationship under certain conditions while others highlight the complexities introduced by real-world factors. The discussion remains unresolved regarding the implications of torque vs. RPM curves.

Contextual Notes

Limitations include assumptions about constant torque, the dependence on specific conditions for the validity of equations, and the complexities of real-world engine dynamics that are not fully explored.

R Power
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Hi guys
What is the relationship between torque and speed( angular speed or in rpm ). I think they should vary linealy...because consider a fan ... i give the fan a certain force(torque) it starts moving with some speed...then if i increase the torque it's speed would definitely increase...
Also torque = I x Alpha where alpha is angular acc.
alpha = dw/dt...so this shows a direct relation ship
but if i am correct why in engine torque vs rpm curves ... torque first increase and then decreases...how is this possible...as to increase engine rpm engine can only do this by developing more torque...then why such curves...ya i know here you would suggest me the formula hp = t x rpm / 5252...which shows inverse relationship but then what about above formula t = i x alpha.....please tell me where i am wrong or if i lack a certain concept.....please explain how those engine curves are plotted then...
I appreciate any quick and logical responses
Thanx
 
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T=I\frac{d\omega}{dt}

Thus if T is konstant, you can integrate the equation to obtain the linear relation. However when T is not constant the relation is not linear.
 
Jesus man simmer down with the periods and write in complete sentences :cry: Reading your post is like reading a partial stream of consciousness.

I'm not sure how your examples are useful or relevant. The fact is that torque times angular speed gives you power. An engine dyno is charted by measuring an engine's torque versus angular speed. Horsepower is calculated from the two measured values.
 
I really wish people wouldn't do that either. It huurts my eyes to read a conversation style post.

OP Just as defunc's formula shows.
Torque controls angular acceleration, just like force controls linear acceleration.
So to talk about speeds and torques is largely pointless.

Peoople get confused about torque all the time.
Would you ever say that 'What force do I need to go a certain speed'?

In the ideal world this quiestion would be meaningless because of Newtons 1st law. In the real world the force required to maintain a speed is the force = to the forces acting to decelerate the object.
To your next question which basically is. Why do RPM continue to rise even after peak torque?

The most basic answer to this is that engines produce more than enough torque even at minimum torque to accelerate themselves. After peak torque the engine is still accelerating, just at a slower rate.

The torque output is not only enough to accerate the internal comopnents but the entire car as well (which is kind of hte point). This is why the engine will rev up and down very quickly when not in gear, but slowly when draggin a load.

So much like the linear case. In the ideal world, it requires no torque to maintain an engine speed. In the reasl world the minimum torque reqied is the torque to overcome losses.
 
Last edited:
thnx chris
when i thought of torque rpm curves i thought of the total torque but on graphs it is the new magnitude of torque that engine has to provide to maintain or accelerate. However, total torque would surely be more as it would be additive.
i got it now!
 
Power (watts) = torque (Newtons) times angular speed (radians per second)
Bob S
 
Bob S said:
Power (watts) = torque (Newtons) times angular speed (radians per second)
Bob S

Torque (Newton metres)

Ahem... :smile:
 
Sorry- I meant N-m. Bob S
 
defunc said:
T=I\frac{d\omega}{dt}
Point of correction: This expression is not valid in general. It is valid in the special case that angular momentum is parallel to angular velocity.
 
  • #10
oh, I am sad, I thoght this was another HP vs torque vs speed (of car) vs any other variable we could install

thought I'd get to argue (scratch that...heated discussion) with xxchrisxx like the last time
just kidding

dr
 
  • #11
dr dodge said:
oh, I am sad, I thoght this was another HP vs torque vs speed (of car) vs any other variable we could install

thought I'd get to argue (scratch that...heated discussion) with xxchrisxx like the last time
just kidding

dr

I honestly don't remember that one.
 
  • #12
D H said:
Point of correction: This expression is not valid in general. It is valid in the special case that angular momentum is parallel to angular velocity.

I'm sure that was clear to everyone...
 
  • #13
R Power said:
...how is this possible...as to increase engine rpm engine can only do this by developing more torque...then why such curves...

The torque/horsepower curve shows you the torque AFTER you take into account how much is needed to spin the engine. All losses, friction, internal, external, accesories, pumping, cooling, etc. are taken into account, and the torque number that you get is the NET torque. You can do whatever you want with this torque. You can accelerate the car, go up a hill, do dounts, plow a field...whatever, and you don't have to worry that "to increase engine rpm engine can only do this by developing more torque", because that's already taken care of.

You are right in saying that if you want an engine to spin faster, you have to give it more torque. This is mainly due to due to friction, windage losses, etc. However, that has nothing to do with what the torque/HP curve is showing you. The curve is simply saying...if the enigne is spinning at a certain rpm, you have a certain amount of torque to play with. If it says 200lb-ft, you have 200lb-ft. Even if it takes 10000lb-ft to spin the engine (which it most certainly doesn't), you don't care, because that's already accounted for.
 
  • #14
Thread is closed. Thanx
 

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