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Quite.Tout cela est entièrement exact.
We can now review the journey to Tau Ceti.
Both Earth and Tau Ceti are considered to be inertial.
A rocket is stationary on Earth, When its clock show τ = 0 and
the Earth clock show t = 0 the rocket engine starts an give
the rocket a constant proper acceleration a = 10 m/s².
a = 10 m/s² = 1.05265 ly/y/y c = 1 ly/y d = 12 ly
According to your equations v = a⋅t and vₘ = a⋅t/2:Please note : Vr=a.Tr
===================================================No, no, no, no !
d = ∫a⋅t⋅dt + 0 ly = a⋅t²/2 => t = √(2⋅d/a)
The rocket will pass Tau Ceti at the terrestrial time:
t = √(2⋅d/a) = 4.7764 y
The proper time of the rocket when it passes Tau Ceti is:Absolutely.
τ = √(2⋅d/a) = 4.7764 y
The speed of the rocket in the terrestrial frameYes, Vr=5.0245c
when it passes Tau Ceti is: v = a⋅t = 5.2860 ly/y
The average speed is: vₘ = a⋅t/2 = 2.6430 ly/yVrm=2.51c if Vr=5.0245c
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