Relativistic Orange

Let a square shaped hole of side length a a in the x y xy plane and an spherical orange of radius 3 a 2 \frac{3a}{2} moving with constant speed v = v k ^ \vec{v}=v \hat{k} along the z z axis.

It is known that for if v v is comparable with c c (speed of light at vaccum) is observable the phenomenon of length contraction . Is there any value of v v for which the orange can pass from one side to another of the x y xy plane?

Details and assumptions: Do not consider the quantum case.

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1 solution

As the motion of the orange is in the z z direction, there is not length contraction in the x y xy plane, so there is no value of v v for which the orange can, classicaly, pass from one side to another of the x y xy plane.

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