John wrote...
<<<With the optimistic 50% steel estimate, you have 1 * 
0.065 * 0.5 =
0.0325 square inches of steel.  Assume a load of 200 lbs. 
That results
in stress in the steel of 200/0.0325 = 6153 psi.  The 
tensile modulus of
steel is 30,000,000 psi.  So under 200 lbs load, the belt 
will stretch
by 6153/30000000 = 0.0002" per inch.  If you are using that 
belt for a
100" long linear axis, the stretch would be 0.020.

A ballscrew for an axis that long would most likely be over 
an inch in
diameter.  A 1" ballscrew probably has a root diameter of at 
least 0.8",
resulting in 0.502 square inches of steel.  That is 15 times 
more steel,
or 15 times less stretch.  So a 100" long, 1" diameter 
ballscrew loaded
to 200 lbs would only stretch 0.0013" instead of 0.020".>>>>


Interesting maths but what would the effect of changing 
temperature be - which would be the more stable, he belt or 
the ballscrew?

Best wishes,

Ian
-------------------------
Ian W. Wright
Sheffield  UK

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