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use a longer lever. It will make the displacement arclength proportionally longer with the same displacement angle as you apply the same force.
If the thread is loose enough,
Quote from: paul cotter on 26/05/2025 16:03:37NONSENSE, as has been explained to you countless times.Can you point out the best explanation that you know?Do you agree that all of the equations in the tables are correct?
NONSENSE, as has been explained to you countless times.
Quote from: hamdani yusuf on 27/05/2025 14:40:00You basically ask to determine whether the jammed thread would break before measuring it first. I did not ask anything of the sort. That's a misunderstanding on your part.I pointed out that, if I was stood on the floor, the axis of rotation would be different from if I was sat on the bench.And you still don't understand, but you still assume I'm wrong.
You basically ask to determine whether the jammed thread would break before measuring it first.
Quoteuse a longer lever. It will make the displacement arclength proportionally longer with the same displacement angle as you apply the same force. What displacement angle? I'm using the lever to prevent the bucket falling down a well.
Usual physics: the bucket weighs mg, frictionless pivots, infinitely flexible weightless rope. Lever A just prevents the bucket from falling.Now replace lever A with a stiffer lever B with twice the thickness.Whatever negligible "displacement angle" θA you had with lever A, is now θB ≈ 0.5 θA. According to Hamdani, the torque τ = mgr/θ has doubled, so the bucket should rise up the well!And as it does so, θ decreases and even becomes negative - infinite free energy!
Quote from: alancalverd on 26/05/2025 17:04:14QuoteIn my unit, the meter represents arc length of the rotational displacement. So what do you call the quantity that a torque meter measures, or a torque wrench delivers? If I want to use the same force to apply more torque, do I use a longer lever, or keep the lever the same length and move it further? You seem confused by the fact that torque is dimensionally identical to energy but is intentionally expressed in Nm, not J, to distinguish it. Most people find it amusing, not confusing.Torque.use a longer lever. It will make the displacement arclength proportionally longer with the same displacement angle as you apply the same force. Do you think Nm has the same dimension as Nm/rad?
QuoteIn my unit, the meter represents arc length of the rotational displacement. So what do you call the quantity that a torque meter measures, or a torque wrench delivers? If I want to use the same force to apply more torque, do I use a longer lever, or keep the lever the same length and move it further? You seem confused by the fact that torque is dimensionally identical to energy but is intentionally expressed in Nm, not J, to distinguish it. Most people find it amusing, not confusing.
In my unit, the meter represents arc length of the rotational displacement.
Quote from: alancalverd on 26/05/2025 17:04:14QuoteStandard unit for kinetic energy is kg m^2 s^-2Standard unit for angular velocity is rad s^-1,No. Dimensions are not units. The unit of energy is the joule.Don't you think that 1 Joule = 1 kg m^2 s^-2 ?5 Joule = 5 kg m^2 s^-2 ?99 Joule = 99 kg m^2 s^-2 ?
QuoteStandard unit for kinetic energy is kg m^2 s^-2Standard unit for angular velocity is rad s^-1,No. Dimensions are not units. The unit of energy is the joule.
Standard unit for kinetic energy is kg m^2 s^-2Standard unit for angular velocity is rad s^-1,
Take care Alan, that bucket will obviously race up the well shaft at ever increasing speed and risks decapitating you.
Quote from: alancalverd on 28/05/2025 09:53:59Usual physics: the bucket weighs mg, frictionless pivots, infinitely flexible weightless rope. Lever A just prevents the bucket from falling.Now replace lever A with a stiffer lever B with twice the thickness.Whatever negligible "displacement angle" θA you had with lever A, is now θB ≈ 0.5 θA. According to Hamdani, the torque τ = mgr/θ has doubled, so the bucket should rise up the well!And as it does so, θ decreases and even becomes negative - infinite free energy! How is the lever connected to the rope?Where does the counterbalancing force come from?Can you draw it?What happens if there was no lever?
Quote from: Bored chemist on 27/05/2025 15:56:35Quote from: hamdani yusuf on 27/05/2025 14:40:00You basically ask to determine whether the jammed thread would break before measuring it first. I did not ask anything of the sort. That's a misunderstanding on your part.I pointed out that, if I was stood on the floor, the axis of rotation would be different from if I was sat on the bench.And you still don't understand, but you still assume I'm wrong.Where is the axis of rotation in each case? What makes the difference?
Quote from: hamdani yusuf on 28/05/2025 11:02:06Quote from: alancalverd on 28/05/2025 09:53:59Usual physics: the bucket weighs mg, frictionless pivots, infinitely flexible weightless rope. Lever A just prevents the bucket from falling.Now replace lever A with a stiffer lever B with twice the thickness.Whatever negligible "displacement angle" θA you had with lever A, is now θB ≈ 0.5 θA. According to Hamdani, the torque τ = mgr/θ has doubled, so the bucket should rise up the well!And as it does so, θ decreases and even becomes negative - infinite free energy! How is the lever connected to the rope?Where does the counterbalancing force come from?Can you draw it?What happens if there was no lever?Surely you've seen a well with a windlass and bucket? https://thumbs.dreamstime.com/z/old-well-yard-picture-180628993.jpg but imagine it is designed by a physicist, not built by an engineer.Let the bucket fall down the well, but not quite to the bottom of the chain. Now pin or tie the handle to the upright so it can't move. According to your analysis, if I just make the handle twice as long, the bucket will rise all by itself!
Quote from: hamdani yusuf on 28/05/2025 08:40:18Quote from: Bored chemist on 27/05/2025 15:56:35Quote from: hamdani yusuf on 27/05/2025 14:40:00You basically ask to determine whether the jammed thread would break before measuring it first. I did not ask anything of the sort. That's a misunderstanding on your part.I pointed out that, if I was stood on the floor, the axis of rotation would be different from if I was sat on the bench.And you still don't understand, but you still assume I'm wrong.Where is the axis of rotation in each case? What makes the difference?Re "Where is the axis of rotation in each case? "You can work that out for yourself.Re "What makes the difference?".As I already said..."if I was stood on the floor, the axis of rotation would be different from if I was sat on the bench."
If you stood on the floor, the axis is the foot of the bench. If you sit on the bench, the axis is the center of the bolt. Is it correct?
In #971 Alan is talking about a static situation with the bucket near the bottom of it's travel. You continually confuse statics with dynamics and this is the root cause of your errors. Because you have included 1/rad in your torque expression the torque will increase without bound as the angle is reduced- hence the bucket will fly up the well shaft at a speed without bound.
Same problem with brake pads. Just like the guys who bolt the doors on to Boeing aircraft, Hamdani has no concept of static torque,