Help with lattice hinge calculations

AI Thread Summary
The discussion centers on confirming a claim regarding lattice hinge calculations, specifically whether n is greater than or equal to 23 when Theta is 90 degrees and t is 3. A participant calculates that the bend angle between links is 0.2/3 radians, leading to a total of 23.56 links based on this angle. Clarification is sought on the calculation method, particularly the significance of the values 0.2 and 3. The assumption is made that 0.2 represents 2*k_laser and 3 is the thickness, indicating the arc through which the hinge moves. The conversation highlights the importance of accurate angle measurements in determining the number of links in the hinge mechanism.
jamesson
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Can anyone confirm the claim on this site that n is greater or equal to 23 when Theta is 90 degrees and t is 3? My calculations indicate that the argument of arccosine in the numerator has to be very close to 1, but the numerator of the argument (k_laset+t) is 3.1 whereas the denominator (2*sqrt(t^2/2)) is approximately 4.242.

Thanks

Joe
 
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These are all small angles. The bend angle (in radians) from one link to the next will be 0.2/3. This is also the angle subtended by that link on the circle. The number of links is then pi/2 divided by that angle which is 23.56 by my calculation.
 
Ok, could you please explain how you arrived at that, especially 0.2/3?

EDIT: I'm assuming 0.2=2*k_laser, and 3 is thickness?
 
That is the arc thru which the "hinge" will sweep to go from flat to circle.
 
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