Choo-choo! Hop on the Physics Train as we delve into the universe of Galilean relativity and Newton’s fantastic postulates! 🚀
Infinite seats available!
Translation: Moving between frames, just like hopping seats.
(x, y)
and (x′, y′)
. They are slightly offset in the x-direction by a constant distance X
. Moving between these two frames is like shuffling your photo from one frame to the other.Rotation: Spin around but... (Caution! This is not in the IBDP physics dance! 💃)
Boost: Zooming from one frame to another with a constant speed. Like racing cars!
(x, y)
and the speeding car is frame (x′, y′)
. Vroom vroom!(x, y)
to (x′, y′) -
x′=x−XImagine you're at an airport. There are moving walkways. Stand between two, and you see
This shows how everything is relative!
Dive deeper and gain exclusive access to premium files of Physics HL. Subscribe now and get closer to that 45 🌟
Choo-choo! Hop on the Physics Train as we delve into the universe of Galilean relativity and Newton’s fantastic postulates! 🚀
Infinite seats available!
Translation: Moving between frames, just like hopping seats.
(x, y)
and (x′, y′)
. They are slightly offset in the x-direction by a constant distance X
. Moving between these two frames is like shuffling your photo from one frame to the other.Rotation: Spin around but... (Caution! This is not in the IBDP physics dance! 💃)
Boost: Zooming from one frame to another with a constant speed. Like racing cars!
(x, y)
and the speeding car is frame (x′, y′)
. Vroom vroom!(x, y)
to (x′, y′) -
x′=x−XImagine you're at an airport. There are moving walkways. Stand between two, and you see
This shows how everything is relative!
Dive deeper and gain exclusive access to premium files of Physics HL. Subscribe now and get closer to that 45 🌟
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