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https://texercises.raemilab.ch/exercise/space-trip/
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The following quantities appear in the problem: Zeit \(t\) / Geschwindigkeit \(v\) / Verhältnis / Anteil \(\eta\) /
The following formulas must be used to solve the exercise: \(\eta = \dfrac{a}{A} \quad \) \(\gamma = \frac{1}{\sqrt{1-\frac{v^2}{c^2}}} \quad \) \(t = \gamma t_0 \quad \)
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Exercise:
Your fri goes on a space trip travelling at beO of the speed of light with respect Earth for tpropO of her proper time. How much older will you be when you meet again?

Solution:
The time that has elapsed in your reference frame corresponds to the dilated time: t gammatau tF fractpropsqrt-be^ resulttP
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Exercise:
Your fri goes on a space trip travelling at beO of the speed of light with respect Earth for tpropO of her proper time. How much older will you be when you meet again?

Solution:
The time that has elapsed in your reference frame corresponds to the dilated time: t gammatau tF fractpropsqrt-be^ resulttP
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special relativity
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time dilation
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(1, default)
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ENG (English)
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Calculative / Quantity
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