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Super Powers... (Read 186 times)
Serowbot
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OK.... so what's the
speed of dark?

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Super Powers...
08/29/12 at 11:27:30
 
Well,.. they don't all make superheros,... but it's pretty cool...
... and it's another waste of 2 min of yer' life... Huh...
Grin...

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Ludicrous Speed !... ... Huh...
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gerald.hughes
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FSO

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Re: Super Powers...
Reply #1 - 08/29/12 at 13:26:00
 
So, how does he manage to draw dotted lines with a piece of chalk?
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bill67
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old  tired

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Re: Super Powers...
Reply #2 - 08/29/12 at 13:44:39
 
He is pretty smart,He got the answers really fast.
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william h krumpen
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justin_o_guy2
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What happened?

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Re: Super Powers...
Reply #3 - 08/29/12 at 16:09:00
 
gerald.hughes wrote on 08/29/12 at 13:26:00:
So, how does he manage to draw dotted lines with a piece of chalk?




He pushes it at an angle that makes it chatter.
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The people never give up their liberties but under some delusion.- Edmund Burke.
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Paraquat
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Re: Super Powers...
Reply #4 - 08/29/12 at 16:17:33
 
I bet his wife loves him.


--Steve
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ToesNose
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Pardon me, do you
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Re: Super Powers...
Reply #5 - 08/29/12 at 22:10:28
 
Thanks Serowbot, that's just what I needed to help me go to sleep  Wink
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The Suzuki LS650, bringing Miles of Smiles everywhere!
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justin_o_guy2
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What happened?

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Re: Super Powers...
Reply #6 - 08/29/12 at 22:16:40
 
I have a math problem Ive never even tried to solve.

A tire, rolling at 60 MPH, top of the tire is moving forward at 120 MPH, bottom, zero. Put a dot on the tire & graph its speed thru one revolution.
Is that gonna be a sine wave?
How different would the graph look with different tire diameters?
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The people never give up their liberties but under some delusion.- Edmund Burke.
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Serowbot
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OK.... so what's the
speed of dark?

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Re: Super Powers...
Reply #7 - 08/29/12 at 22:49:42
 
justin_o_guy2 wrote on 08/29/12 at 22:16:40:
I have a math problem Ive never even tried to solve.

A tire, rolling at 60 MPH, top of the tire is moving forward at 120 MPH, bottom, zero. Put a dot on the tire & graph its speed thru one revolution.
Is that gonna be a sine wave?
How different would the graph look with different tire diameters?

Nope,... straight as an arrow,.. but you'll end up with an 172ft long tire...
Prolly kinda' skinny...Huh...
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Ludicrous Speed !... ... Huh...
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justin_o_guy2
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Re: Super Powers...
Reply #8 - 08/29/12 at 23:21:34
 
The speed goes from zero to 120 mph & back to zero. The forward progress of that dot,, at the top & bottom, I can get it, at 90* on either side of the axle, 60 MPH, but that spot, the first few degrees as the dot comes up off the asphalt really gets me,
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The people never give up their liberties but under some delusion.- Edmund Burke.
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Cavi Mike
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Re: Super Powers...
Reply #9 - 08/30/12 at 04:47:26
 
It will look like more like an AC wave that's been rectified but not a rectified sine wave either. In a rectified sine wave the "dot" is moving its fastest as it's approaching zero and slowest at its peak. It's the opposite in the weird wave you described - it's moving fastest at its peak and slowest at zero. It will look more like a lower-case 'm' than a rectified sine-wave.
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justin_o_guy2
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Re: Super Powers...
Reply #10 - 08/30/12 at 07:37:24
 
mmmmmmmm   Yea,, it would, woodnitt? But where my head gets all scrambled is in the area where the dot is just coming up off the asphalt.


Im really not following the rectified thing.. in school, after an ac wave went thru a rectumfrier it came out flat,
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The people never give up their liberties but under some delusion.- Edmund Burke.
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Serowbot
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OK.... so what's the
speed of dark?

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Tucson Az
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Re: Super Powers...
Reply #11 - 08/30/12 at 08:10:00
 
justin_o_guy2 wrote on 08/29/12 at 22:16:40:
I have a math problem Ive never even tried to solve.

A tire, rolling at 60 MPH, top of the tire is moving forward at 120 MPH, bottom, zero. Put a dot on the tire & graph its speed thru one revolution.
Is that gonna be a sine wave?
How different would the graph look with different tire diameters?

JOG,... I'm missing something here...
If the top is moving 120mph, and the bottom zero,... the tire will never make one revolution, because the bottom isn't moving...
The tire isn't rotating,.. it's stretching... Huh...
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Ludicrous Speed !... ... Huh...
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Re: Super Powers...
Reply #12 - 09/02/12 at 15:16:53
 
The curve is called a cycloid, or a cycloidal wave.

The AC sine wave, having passed through a half-wave rectifier, is a series of pulses interspersed with gaps of length equal to the pulses, each one half of a sine wave. Through a full-wave rectifier, it looks as if the "bottom" half of the sine wave was inverted and you get a series of pulses. It doesn't become "flat" until the power supply filter (usually a capacitor) acts on it.
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Eschew obfuscation.

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justin_o_guy2
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What happened?

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Re: Super Powers...
Reply #13 - 09/03/12 at 03:01:42
 
Thanks Charon. Look what I learned,, thats cool,


http://www.scitechantiques.com/cycloidhtml/

Drop a ball on a ramp & one on a cycloid ramp & the one that falls on the longer, curved ramp gets to the bottom first.
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The people never give up their liberties but under some delusion.- Edmund Burke.
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Re: Super Powers...
Reply #14 - 09/03/12 at 06:55:12
 
That's actually really interesting.


--Steve
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