The entire motion of the hole in $R$ can now be understood by considering the velocity found out earlier. It will be contracted in both the $x$ and the $y$ direction by a factor of $\gamma_y = > 0
#Meeter stick how to#
My thinking is that simultaneity will play a role here, but I'm not sure how to write down the Lorentz contraction of the disk from the meter stick's point of view. Which of these two predictions are correct? That physical predictions must be invariant. This would seem to predict a collision, contradicting the requirement Rest frame of the meter stick, however, it is the plate, and the hole in it, that is contracted Graduated on both edges in centimetres and millimetres Graduations printed on one side only.
Hole in the plate, and plate and stick continue on their paths without a collision. A half metre stick ruler made from premium grade hardwood. In the laboratory frame, the meter stick is Lorentz contracted, so it's in the TheĬenter of the meter stick arrives at the origin at the same time as the center of the hole The plate has a circular hole with diameter $1$ m centered on the y-axis.
This activity supports Grade Seven California State Science Standard 7A - Select and use appropriate tools and technology (including calculators, computers, balances, spring. 1/4-inch (6.35 mm) diameter, 16 mm long out both sides. This PowerPoint is designed to teach students how to read a meter stick and a metric ruler using actual pictures of both pieces of equipment. Thin plate, parallel to the $xz$ plane in the laboratory, moves upward in the $y$ direction with 1x Meter Stick Torque Mass Hanger Set (ME-7035) 1x Aluminum Meter Stick.
The $x$-axis and approaches the origin, moving along its length, with velocity $v_x$. I have a question like the "pole in the barn" special relativity "paradox", but I'm not sure what to make of this:
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