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julianwitkowski
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I'm curious as to the reasons why KE = ½ m ⋅ v2 only works at speeds much less than c?
Also, how does the equation change?
Thank you!
Also, how does the equation change?
Thank you!
Is it because you have to compensate for the increasing mass of the object which is proportional to the Lorentz factor, and then the integrals give you the the accurate change in mass over the entire distance with acceleration/deceleration and other factors compensated for?Shyan said:This thread may help.
julianwitkowski said:Is it because you have to compensate for the increasing mass of the object which is proportional to the Lorentz factor, and then the integrals give you the the accurate change in mass over the entire distance with acceleration/deceleration and other factors compensated for?
KE (kinetic energy) at speeds close to c (the speed of light) refers to the total energy an object possesses due to its motion at extremely high speeds. It is a measure of the amount of work needed to accelerate an object to that speed.
The formula for calculating KE is KE = 1/2 * m * v^2, where m is the mass of the object and v is its velocity. When calculating KE at speeds close to c, the formula must be adjusted to take into account the effects of relativity.
According to Einstein's theory of relativity, as an object's speed approaches the speed of light, its mass increases. This means that the more massive an object is, the more KE it will have at speeds close to c.
No, according to the theory of relativity, an object with a finite mass cannot reach the speed of light. As an object approaches the speed of light, its mass and energy increase towards infinity, but it can never actually reach that point.
Some real-world examples of KE at speeds close to c include subatomic particles in particle accelerators, such as the Large Hadron Collider, and cosmic rays traveling through space at near-light speeds.