haruspex's latest activity
-
haruspex replied to the thread Rolling without slipping on a curved surface.Ok, I'll give you that one. -
haruspex replied to the thread Rolling without slipping on a curved surface.No, that doesn’t work either. You cannot add angular velocities that are around different axes. What axis would the resulting angular... -
haruspex replied to the thread Rolling without slipping on a curved surface.Good. That's unlikely to work. Energy conservation equations are time independent . No, you can't do that. The motion of a rigid body... -
haruspex replied to the thread Correct statement about movement of curve ball in a fluid.Right -
haruspex replied to the thread Correct statement about movement of curve ball in a fluid.The arrows on the airflow show the relative motion. If the air is actually still, which way is the ball moving? -
haruspex replied to the thread Correct statement about movement of curve ball in a fluid.I have a feeling I have misled you on statement 1. From experience, there should be downward pressure on the ball. And if the air is... -
haruspex replied to the thread Correct statement about movement of curve ball in a fluid.Yes, and the reasoning you give is ok. I would have described it as the flow lines are compressed below so the air pressure is greater... -
haruspex replied to the thread Problem about units conversion: cm^2 --> m^2.If ##x=y ## then ##x^2=y^2##. If ##10cm=(1/10)m## then what is ##(10cm)^2##? -
haruspex replied to the thread Rolling without slipping on a curved surface.Yes, you do seem to have a sign error in post #59, but where exactly it is depends which sense you are taking as positive for each... -
haruspex replied to the thread Rolling without slipping on a curved surface.If you mean compared with what I posted in post #60, I only meant that your numerator/denominator term reduced to that. I dropped the... -
haruspex replied to the thread Rolling without slipping on a curved surface.Factorise the denominator. -
haruspex replied to the thread Rolling without slipping on a curved surface.Which reduces to ##\frac {5g\sin(\theta)}{7(R-r)}##. Do you know what the answer is supposed to be? -
haruspex replied to the thread Rolling without slipping on a curved surface.Yes. -
haruspex replied to the thread Rolling without slipping on a curved surface.https://en.wikipedia.org/wiki/Moment_of_inertia disagrees. "The moment of inertia, otherwise known as the mass moment of inertia... -
haruspex replied to the thread Rolling without slipping on a curved surface.I would argue strongly against thinking of this "effective MoI" as really being an MoI. MoIs arise usually in three contexts: Angular...