In the theory of relativity, the displacement four-vector x μ between two world points is space-like if they satisfy which of the following conditions?

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Physics · Relativity

In the theory of relativity, the displacement four-vector x μ between two world points is space-like if they satisfy which of the following conditions?

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|r 1 - r 2 | 2 > c 2 (t 1 - t 2 ) 2

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Answer 1

|r 1 - r 2 | 2 < c 2 (t 1 - t 2 ) 2

Answer 2

|r 1 - r 2 | 2 > c 2 (t 1 - t 2 ) 2

Answer 3

|r 1 - r 2 | 2 = c 2 (t 1 - t 2 ) 2

Answer 4

|r 1 - r 2 | 2 ≤ c 2 (t 1 - t 2 ) 2

In the theory of relativity, the displacement four-vector x μ between two world points is space-like if they satisfy which of the following conditions?

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In the theory of relativity, the displacement four-vector x &mu; between two world points is space-like if they satisfy which of the following conditions?

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In the theory of relativity, the displacement four-vector x μ between two world points is space-like if they satisfy which of the following conditions?