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Relative to Reference Frame 1, Reference Frame 2 Moves with Speed

question 26

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Relative to reference frame 1, reference frame 2 moves with speed v in the negative x direction. When the origins of the two frames coincide the clocks in both frames are set to zero. An event occurs at coordinate x1 and time t1 as measured in reference frame 1 and at coordinate x2 and time t2 as measured in frame 2. If  Relative to reference frame 1, reference frame 2 moves with speed v in the negative x direction. When the origins of the two frames coincide the clocks in both frames are set to zero. An event occurs at coordinate x<sub>1</sub> and time t<sub>1</sub> as measured in reference frame 1 and at coordinate x<sub>2</sub> and time t<sub>2</sub> as measured in frame 2. If   , then the coordinates and times of the event are related by: A)  x<sub>2</sub> =  \gamma [x<sub>1</sub> - vt<sub>1</sub>] and t<sub>2</sub> =  \gamma [t<sub>1</sub> - vx<sub>1</sub> / c<sup>2</sup>] B)  x<sub>2</sub> =  \gamma [x<sub>1</sub> - vt<sub>1</sub>] and t<sub>2</sub> =  \gamma [t<sub>1</sub> + vx<sub>1</sub> / c<sup>2</sup>] C)  x<sub>2</sub> =  \gamma [x<sub>1</sub> + vt<sub>1</sub>] and t<sub>2</sub> =  \gamma [t<sub>1</sub> - vx<sub>1</sub> / c<sup>2</sup>] D)  x<sub>2</sub> =  \gamma [x<sub>1</sub> + vt<sub>1</sub>] and t<sub>2</sub> =  \gamma [t<sub>1</sub> + vx<sub>1</sub> / c<sup>2</sup>] E)  none of the above are correct , then the coordinates and times of the event are related by:


Definitions:

Inductive

A reasoning method that entails moving from specific observations to broader generalizations and theories.

Deductive

A logical process where a conclusion follows necessarily from the set of premises, provided the premises are true.

Hasty Generalization

A reasoning error where the conclusion is not supported by enough or impartial evidence.

Blizzard

A severe snowstorm characterized by strong sustained winds of 35 mph or more and lasting for a prolonged period of time, typically three hours or more.

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