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PeteH

Need math problem where 1 = 2 (won't you please, please help me)

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since you've thrown deities into the discussion...
the gods (or nature in this case) simply doesnt work in decimal numbers.
thats why we have strange things like Pi, e, "goldne ratio number" and all kinds of physical constants...
its not God's mistake, its our estimation of nature's perfection...;)



Actually, if God does not think in decimal but created beings with 10 digits that they would use to create a counting system, then he did make a mistake. B|
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"Strain" is defined as change in length divided by original length.

Take a sample of stretchy material
Original length = 1 unit
stretch until 2 units long
strain = (2-1)/1 = 1, call this strain1
The sample length is now 2 units.
Give it to someone else and ask them to stretch the sample until it's 4 units long: they comply
they give it a strain of (4-2)/2 = 1 = strain2

Sum of strains given = strain1 + strain2 = 1+1 =2

Overall strain from beginning to end of exercise is
(4-1)/1 = 3

Hence 2=3

so 2-1 = 3-1 or 1=2 QED
no division by zero involved.



What is QED?

Strain2 is not 1. The change in length is (4-2), yes, but assuming the piece is elastic (and you are still in the elastic range at 1, 2, and 4 inches), then it still has an UNDEFORMED length of 1, regardless of the fact that you were holding it at 2 before the second stretch. Strain2 = (4-2)/1 = 2.
www.WingsuitPhotos.com

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Strain2 is not 1. The change in length is (4-2), yes, but assuming the piece is elastic (and you are still in the elastic range at 1, 2, and 4 inches), then it still has an UNDEFORMED length of 1, regardless of the fact that you were holding it at 2 before the second stretch. Strain2 = (4-2)/1 = 2.



Nice, I missed that

...
Driving is a one dimensional activity - a monkey can do it - being proud of your driving abilities is like being proud of being able to put on pants

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"Strain" is defined as change in length divided by original length.

Take a sample of stretchy material
Original length = 1 unit
stretch until 2 units long
strain = (2-1)/1 = 1, call this strain1
The sample length is now 2 units.
Give it to someone else and ask them to stretch the sample until it's 4 units long: they comply
they give it a strain of (4-2)/2 = 1 = strain2

Sum of strains given = strain1 + strain2 = 1+1 =2

Overall strain from beginning to end of exercise is
(4-1)/1 = 3

Hence 2=3

so 2-1 = 3-1 or 1=2 QED
no division by zero involved.



What is QED?


Quod erat demonstrandum.

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Strain2 is not 1. The change in length is (4-2), yes, but assuming the piece is elastic (and you are still in the elastic range at 1, 2, and 4 inches),

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Didn't say it was elastic. False assumption on your part. It was superplastic. As far as person 2 is concerned, he is given a piece of stuff of length 2 and stretches it to length 4 without being aware of any previous history. Even microstructural examination of a superplastic alloy gives no information about previous history. The only possible strain he can compute is the strain he gives it, which is (4-2)/2





then it still has an UNDEFORMED length of 1, regardless of the fact that you were holding it at 2 before the second stretch. Strain2 = (4-2)/1 = 2.


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The only sure way to survive a canopy collision is not to have one.

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Ahhhhh.... thanks for the clarification. Ya know, that might help me figure out some things in answer to the "but you're not Chinese and Lum is a Chinese name" questions...

Off to Google!!!
I promise not to TP Davis under canopy.. I promise not to TP Davis under canopy.. eat sushi, get smoochieTTK#1

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So where's the mistake that causes the inequality at the end?



The definition of strain is such that finite strains cannot be meaningfully added. Infinitesimal strains can be added.
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The only sure way to survive a canopy collision is not to have one.

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