Exercise
https://texercises.com/exercise/kinetic-energy-of-an-electron/
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The following quantities appear in the problem: Masse \(m\) / Energie \(E\) / Geschwindigkeit \(v\) / Lorentz-Faktor \(\gamma\) /
The following formulas must be used to solve the exercise: \(E_k = (\gamma-1)mc^2 \quad \) \(\gamma = \frac{1}{\sqrt{1-\frac{v^2}{c^2}}} \quad \)
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Exercise:
An electron is accelerated to beO. Calculate its kinetic energy.

Solution:
The kinetic energy is sscEkin E - E_ gamma E_ - E_ EkF fracsqrt-be^times Ee resultEkP
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Exercise:
An electron is accelerated to beO. Calculate its kinetic energy.

Solution:
The kinetic energy is sscEkin E - E_ gamma E_ - E_ EkF fracsqrt-be^times Ee resultEkP
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special relativity
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kinetic energy, lorentz factor, rest energy
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ENG (English)
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Calculative / Quantity
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