11. Using L.T. show that x + y + 2-c = x + 12. Show that...

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11. Using L.T. show that x² + y² + 2-c²²² = x² + 12. Show that c²p² - (j} + j} + j?) = c²p² . 13. Show that (E² - c²B²) is relativistically invariant. -2²2²-c²4². 14. Show that (EB) is relativistically invariant. 15. Prove that (E² - c²B²) is relativistically invariant. Hence show that if E = cB in one inertial frame, then E' = cB' in any other frame. 16. Prove that if the electric and magnetic fields are mutually perpendicular in one inertial frame, they must be mutually perpendicular in all inertial frames. 11. Using L.T. show that x² + y² + 2-c²²² = x² + 12. Show that c²p² - (j} + j} + j?) = c²p² . 13. Show that (E² - c²B²) is relativistically invariant. -2²2²-c²4². 14. Show that (EB) is relativistically invariant. 15. Prove that (E² - c²B²) is relativistically invariant. Hence show that if E = cB in one inertial frame, then E' = cB' in any other frame. 16. Prove that if the electric and magnetic fields are mutually perpendicular in one inertial frame, they must be mutually perpendicular in all inertial frames.

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Lets proceed with the given information 11 Using LT show that x2 y2 2 df x2 y2 22 24 To show this us... View the full answer