Bob's Spaceship: Length Contradiction & Time Difference

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Discussion Overview

The discussion revolves around a hypothetical scenario involving Bob in a spaceship moving at relativistic speeds (0.9c) and his subsequent movement in the opposite direction at 0.7c. Participants explore the implications of these speeds on length contraction and time dilation as observed from a stationary reference frame.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Some participants emphasize the need for clarity regarding reference frames, questioning the relative velocities of Bob and the spaceship.
  • One participant notes that if Bob is moving at 0.9c relative to an observer and then accelerates to 0.7c in the opposite direction, the observer will see Bob experiencing the relativistic effects of the 0.7c speed.
  • Another participant suggests that the relativistic effects Bob experiences may not simply negate each other, raising the question of whether they compound.
  • There is a discussion about how length contraction and time dilation are perceived differently by various observers, with one participant stating that these effects are relative and depend on the observer's frame of reference.
  • Participants express confusion about the implications of Bob's movement and the resulting relativistic effects, with some reiterating the need for precise definitions of "stationary" and "relative" in the context of the scenario.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the implications of Bob's movements and the resulting relativistic effects. Multiple competing views and interpretations remain present throughout the discussion.

Contextual Notes

There are limitations in the discussion regarding the assumptions made about reference frames and the definitions of velocities involved. The mathematical steps for composing velocities are not fully resolved, and the scope of the discussion is limited to hypothetical scenarios without definitive conclusions.

derekmohammed
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What would happen?

In the following hypothetical situation...

If Bob was in a spaceship that was moving 0.9c and bob (who can accelerate very quickly and not feel the effects...) desides to move in the opposite direction at 0.7c. From an observer who is relativly stationary what would bob look like (ie length contradiction). Also how would Bob's time be diffrent from the ships and the observer?

Thanks...
Derek Mohammed
 
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Hello Derek,
You must give the reference frames or the questions are meaningless... 0.9c wrt who?... 0.7c wrt who? ...stationary wrt who?
:)
 
derekmohammed said:
In the following hypothetical situation...

If Bob was in a spaceship that was moving 0.9c and bob (who can accelerate very quickly and not feel the effects...) desides to move in the opposite direction at 0.7c. From an observer who is relativly stationary what would bob look like (ie length contradiction). Also how would Bob's time be diffrent from the ships and the observer?

Thanks...
Derek Mohammed

If the spaceship is moving at .9c then the ship would have a strong accelerated force pushing down on bob, making it very hard for him to move in the oposite direction. It's like when you jump up here on earth, gravity forces you down.

Edit:
Oops, I should have read the question better, he doesn't feel the effects. Sorry.
 
Last edited:
I can tell you the relavistic effects of traveling at .9c and .7c, but I don't get the logic behind your question.
 
derekmohammed said:
In the following hypothetical situation...

If Bob was in a spaceship that was moving 0.9c and bob (who can accelerate very quickly and not feel the effects...) desides to move in the opposite direction at 0.7c. From an observer who is relativly stationary what would bob look like (ie length contradiction). Also how would Bob's time be diffrent from the ships and the observer?

Thanks...
Derek Mohammed

" From an observer who is relativly stationary"

Relative to whom? Bob or bob?
 
haha, bob isn't the same person?
 
OK I am soooo sorry. Bob and bob are the same person! Sorry.

Well What I mean is: When the ship is traveling at .9c bob is going to experience some relavalistic effects, right? So if he is already experiancing those effects what will happen if he moves in the opposite direction at 0.7c. Will the effects negate each other and bob will only experience 0.2c relavalistic effects.

(when I say relavalistic effects I mean time dilation and length contradiction relative a stationary observer. ie the diffrence in time from soemone watching)

I hope that helps... Again I apologize...
 
Assuming that Bob is moving at 0.9c relative to the observer, then accelerates to 0.7c in the opposite direction, again relative to the same observer, the observer will see Bob experiencing the relativistic effects of the 0.7c speed. Relativistic effects depend only on the instantaneous relative velocity, not how you get to that velocity.
 
So would the relavalisitc effects be compounded? (ie moving at 0.9c and then moving at 0.7c?)
 
  • #10
So would the relavalisitc effects be compounded? (ie moving at 0.9c and then moving at 0.7c?)
No, HallsofIvy has said it, it will be contracted according to the velocity that has in that instant measured by the stationary observer. E.g, if the stationary observer measures a velocity of 0.7 c, that is the quantity that enters in the Lorentz factor

There's a formula for composing velocities, but is for another different situation; is when an observer A measures the velocity of observer B, and at the same time the velocity of A is being measured by and observer C
 
  • #11
derekmohammed said:
Well What I mean is: When the ship is traveling at .9c bob is going to experience some relavalistic effects, right? So if he is already experiancing those effects what will happen if he moves in the opposite direction at 0.7c. Will the effects negate each other and bob will only experience 0.2c relavalistic effects.
Are you saying bob "moves in the opposite direction at 0.7c" relative to an observer on board the ship, or relative to an observer on Earth who sees the ship moving at 0.9c? If the first, then the observer on Earth will see bob moving at 0.2c; if the second, then he'll see bob moving at 0.7c, by definition. Either way, the amoung of length contraction and time dilation he'll see in bob will be based on how fast bob is moving in his frame. But remember, length contraction and time dilation are relative, not absolute--an observer on the ship would see a different amount of length contraction and time dilation in bob, and bob himself would see no length contraction and time dilation in himself (but he would see the other two observers slowing down and contracting).
 

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