Subject:
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Re: Motor Sensor (fwd)
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Newsgroups:
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lugnet.robotics
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Date:
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Wed, 9 Jun 1999 12:14:26 GMT
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Original-From:
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Jim Choate <{ravage@EINSTEIN.ssz.}stopspam{com}>
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Viewed:
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1123 times
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----- Forwarded message from Kekoa Proudfoot -----
Subject: Re: Motor Sensor (fwd)
Date: Wed, 9 Jun 1999 01:56:23 GMT
> It's actualy not velocity, it's angular accelleration.
It's actually not angular acceleration, it's angular velocity.
----- End of forwarded message from Kekoa Proudfoot -----
Can't be dude. Re-read your basic mechanics. For *any* object to go in a
circle it's 'accelleration', otherwise there is no way to take into account
the change in vector of the velocity vector which is always chaning
(precessing in a circle). Last time I checked anytime a velocity vector
changed that was an accelleration (dv/dt).
____________________________________________________________________
Never underestimate the stupidity of some of the people we
have to deal with.
William A. Reinsch, BoXA to Congress
The Armadillo Group ,::////;::-. James Choate
Austin, Tx /:'///// ``::>/|/ ravage@ssz.com
www.ssz.com .', |||| `/( e\ 512-451-7087
-====~~mm-'`-```-mm --'-
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--
Did you check the web site first?: http://www.crynwr.com/lego-robotics
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Message has 3 Replies:
 | | Re: Motor Sensor (fwd)
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| (...) No, it's actually not angular acceleration, it's angular velocity. Constant rotation = constant angular velocity = zero angular acceleration. The vector of angular velocity is parallel to the axis of rotation, and is constant throughout the (...) (26 years ago, 9-Jun-99, to lugnet.robotics)
| | | Re: Motor Sensor (fwd)
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| In article <199906091214.HAA003....ssz.com>, Jim Choate <ravage@ssz.com> writes (...) Sorry, but it is _linear_ acceleration which makes things go in circles. They then go in circles with constant angular velocity. Angular acceleration is when (...) (26 years ago, 9-Jun-99, to lugnet.robotics)
| | | Re: Motor Sensor (fwd)
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| (...) Exerpted from the appendix of my college physics book: :-) Standard Representations for Newtonian Kinematic Quantities 1) Linear forms Position (x) -- units from a fixed origin in one dimension Velocity (v) -- time rate of change of linear (...) (26 years ago, 9-Jun-99, to lugnet.robotics)
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