How about length to centre of spherical bob = 20 inches
Diameter of bob = 2 inches
I fail to see of what value this is or what is to be gained in this discussion.
...
I'll try to explain.
Below is a diagram which is meant to illustrate the position of a pendulum bob at successive equal time intervals. The positions are pure guess work on my part. They show the fact that a pendulum moves faster near 6 and slower near 12 but they are not accurate. They are merely what you might call an artist impression.
I am trying to get a more realistic diagram.
You're a clever chap, Ralph. I'm sure you could provide one for me in no time. ;-)
Attachments
Who is she that cometh forth as the morning rising, fair as the moon, bright as the sun, terribilis ut castrorum acies ordinata?
In changing the harmonic motion of lift to stroke, what do you get? Separating the two, and turning it 90 degrees. The rate of lift being a force against rotation, will equal 32 newtons, while the power stroke will equal 947 newtons.
are you sure? that is a 29.59 to 1 ratio so with levers or gears or both, that is very large height differential between the power stroke and the lift stroke.
Edit, are you pumping fluid up and using fluid weights?
That's it tea break over back to the garage.
I have been wrong before!
I have been right before!
Hindsight will tell us!
ME wrote:I just mapped the angle somewhat onto a sigmoid-like function (I think 1 decimal accurate in degrees) - also works for negative t
Angle:=180*(1/(1+EXP(0.86862*t^2-5.6078*t))*2-1)
(perhaps unnecessary: for radians replace 180-->pi )
add:
duh....This one is symmetrical:
Angle:=180*(1/(1+EXP(-1.238116*t^5+1.670198*t^3-5,509243*t))*2-1)
The first equation worked well as you can see from the attachment. I didn't realize it started from the bottom until I was some way up.
I'll be able to get the values to the nearest degree which will be fine for my purposes. If I merely used an artist's impression some pedant would be bound to object. :-)
Attachments
Who is she that cometh forth as the morning rising, fair as the moon, bright as the sun, terribilis ut castrorum acies ordinata?