Regarding the concept of "Twice the Speed of Light"

Let the speed of light = c

If 2 object travels in the opposite direction at the speed of light.

Is it suffice for me to say that the distance generated by these 2 object is at the rate of 2c?

I am not here questioning whether or not an object can travel faster than speed of light, but rather on instances where "something" may increase or decrease faster than the speed of light. (Rate of change)

In this case here, I am referring to distance generated by 2 object traveling in opposite direction.

I am only a layman, If it is unacceptable to declare anything traveling at/near speed of c, I am fine with 0.51c or something as long as when both add together, it is greater than c.

I know this may be a redundant post that was raised millions of times but I just couldn't find the right keyword that can derive me the answer. Most of the time I get search results regarding arguments of no object can travel faster than speed of light when what I want to know is not related to object but the rate of change.

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Remember to wrap math in `$` ... `$` or `\[` ... `\]` to ensure proper formatting.
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Comments

Have a look at https://en.wikipedia.org/wiki/Faster-than-light particularly the section on closing speeds.

Justin Travers - 5 months, 1 week ago

My knowledge of relativity is not good enough to answer that question, but I think length contraction could have an influence on the result.

A length measured by an observer moving with respect to a stationary observer may be measured to be shorter in the frame of the stationary observer.

CodeCrafter 1 - 5 months, 1 week ago

Math	Appears as
Remember to wrap math in `\(` ... `\)` or `\[` ... `\]` to ensure proper formatting.
`2 \times 3`	$2 \times 3$
`2^{34}`	$2^{34}$
`a_{i-1}`	$a_{i-1}$
`\frac{2}{3}`	$\frac{2}{3}$
`\sqrt{2}`	$\sqrt{2}$
`\sum_{i=1}^3`	$\sum_{i=1}^3$
`\sin \theta`	$\sin \theta$
`\boxed{123}`	$\boxed{123}$