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zeromodz
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Anything that is massless must follow null geodesics. Why is this?
Penn.6-5000 said:We have a fact that is true for all particles at all speeds:
Then it plugs in the other two equations to get mc2γ = mvγc. Here it cancels out the m's and one c to get cγ = vγ
zeromodz said:This is wrong because you cannot cancel out the masses, since the masses equal zero (Division by zero). Its illegal and an invalid move.
According to Einstein's theory of general relativity, massless particles, such as photons, follow the shortest possible path in spacetime, known as geodesics. Since they have no mass, they are not affected by gravitational forces and are therefore free to travel along these paths.
A null geodesic is a path in spacetime that has zero length. It is the path that a massless particle would take in the absence of any external forces, such as gravity. It is also known as a "light-like" path, as it is the path that light would take in the absence of any obstacles.
Massless particles follow null geodesics because they are not affected by the curvature of spacetime. This is because they have no mass, which is the source of gravitational force. Instead, they travel along the curvature of spacetime, which is determined by the distribution of mass and energy in the universe.
No, massless particles cannot deviate from their path as they are always traveling at the speed of light. This means that they cannot accelerate or decelerate, and therefore cannot change direction. They will always follow the shortest possible path in spacetime, which is a straight line.
The fact that massless particles follow null geodesics has significant implications for our understanding of the universe. It allows us to make accurate predictions about the behavior of light and other massless particles, such as gravitational waves. It also helps us to understand the fundamental nature of spacetime and the effects of gravity on the motion of objects in the universe.