At what angle is a meterstick tilted in your frame if it is moving at a speed of 0.73c?

When a meterstick is moving at a significant fraction of the speed of light, relativistic effects come into play, particularly the phenomenon of length contraction. According to special relativity, an object moving at a velocity close to the speed of light will appear to be contracted in the direction of its motion when viewed from a stationary observer's frame of reference.

For an observer, the actual length of the meterstick appears to decrease as its speed approaches the speed of light. The tilt of the meterstick can be understood using the concept of relativistic length contraction. The length contraction factor is given by the Lorentz factor, which drives the relationship between the proper length (the length of the object at rest) and the observed length (the length of the object when in motion).

If we consider the angle at which the meterstick is tilted in the observer's frame, we find that a longer proper length would lead to a lesser angle of tilt when it corresponds to an equivalent observation of the contracted length. For a meterstick moving at 0.73c, the contraction causes it to appear shorter along the axis of motion, while its other dimensions remain unchanged. This results in the meterstick appearing to be at a tilt rather than lying flat within the