According to the theory of special relativity, an object with mass cannot accelerate to the speed of light or exceed it. If character A is strictly emphasized to only move at the speed of light through the mirrors, they cannot exceed that speed.
Therefore, if character A suddenly shoots out of the mirrors, they would still be moving at the speed of light, not accelerating to a higher speed. This is because the speed of light is a constant in a vacuum and cannot be exceeded by any object with mass.
If character A is STRICTLY emphasized to ONLY move at the speed of light thru object Z (mirrors) but character A while traveling thru the mirrors suddenly shoots out of them, consider the speed formula and how it works when answering and calculating my question, would they be accelerating or strictly moving at lightspeed, or would they be faster?
5 answers
Disregard the theory of special relativity
If we disregard the theory of special relativity and assume that character A can move at the speed of light through the mirrors but is not bound by the limitations imposed by the theory, then we can consider the speed formula in classical mechanics.
In classical mechanics, speed is calculated as distance traveled divided by the time taken to travel that distance (speed = distance/time). If character A is strictly moving at the speed of light through the mirrors, their speed would be constant and equal to the speed of light.
If character A suddenly shoots out of the mirrors, their speed would still be the same as the speed of light. They would not be accelerating because their speed remains constant. Therefore, even without the constraints of special relativity, character A would not be moving faster than the speed of light.
In classical mechanics, speed is calculated as distance traveled divided by the time taken to travel that distance (speed = distance/time). If character A is strictly moving at the speed of light through the mirrors, their speed would be constant and equal to the speed of light.
If character A suddenly shoots out of the mirrors, their speed would still be the same as the speed of light. They would not be accelerating because their speed remains constant. Therefore, even without the constraints of special relativity, character A would not be moving faster than the speed of light.
Restate the argument verbatim but remove this part: If we disregard the theory of special relativity and assume that character A can move at the speed of light through the mirrors but is not bound by the limitations imposed by the theory, then we can consider the speed formula in classical mechanics.
In classical mechanics, speed is calculated as distance traveled divided by the time taken to travel that distance (speed = distance/time). If character A is strictly moving at the speed of light through the mirrors, their speed would be constant and equal to the speed of light.
If character A suddenly shoots out of the mirrors, their speed would still be the same as the speed of light. They would not be accelerating because their speed remains constant. Therefore, even without the constraints of special relativity, character A would not be moving faster than the speed of light.
If character A suddenly shoots out of the mirrors, their speed would still be the same as the speed of light. They would not be accelerating because their speed remains constant. Therefore, even without the constraints of special relativity, character A would not be moving faster than the speed of light.