| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 10 months |
| seen | Jan 21 at 21:07 | |
| stats | profile views | 8 |
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Jan 17 |
accepted | Why is the spring constant $W_p''(0)$? |
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Jan 16 |
asked | Why is the spring constant $W_p''(0)$? |
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Sep 15 |
accepted | Force to use in harmonic oscillation through the inside of a planet |
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Sep 15 |
comment |
Force to use in harmonic oscillation through the inside of a planet @ChrisWhite I know. I want to understand the concepts. If I was happy with the solution I would have written down what Emilio wrote and been happy with it. I'm not happy until I understand what is happening. The mathematical solution is just a step closer to understanding the concept. |
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Sep 15 |
comment |
Force to use in harmonic oscillation through the inside of a planet I understand mathematically how you get $M_r = \frac{r^3}{R^3}M_0$, but I can't grasp why this is done. Why is the density of the sphere multiplied by the volume of the planet, and not the volume of the sphere itself? |
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Sep 15 |
awarded | Commentator |
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Sep 15 |
comment |
Force to use in harmonic oscillation through the inside of a planet The first one really was a duplicate. Finding that original question helped me start to visualise the solution I later needed help finishing (in this question). Thank you though. |
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Sep 15 |
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Force to use in harmonic oscillation through the inside of a planet Wow, this solution gives me exactly the right answer. Thank you. I'm still not sure I grasp what exactly the solution does, but I'm getting there. It's just about mentally visualising it now... :) |
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Sep 14 |
asked | Force to use in harmonic oscillation through the inside of a planet |
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Sep 14 |
asked | Capsule traveling through a planet, find time for return |
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Jul 21 |
awarded | Scholar |
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Jul 21 |
accepted | How to calculate speed difference between objects close to the speed of light? |
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Jul 21 |
accepted | How to calculate time dilation in approaching speed of light |
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Jul 2 |
awarded | Supporter |
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Jul 2 |
comment |
How to calculate time dilation in approaching speed of light Thanks to usumdelphini for editing my question - I'm still new to SE and didn't know I could use LaTeX. :) |
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Jul 1 |
awarded | Student |
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Jul 1 |
comment |
How to calculate time dilation in approaching speed of light After an hour of working I realised I did everything right from the beginning, but the online test was unclear as to how the write the answer (ie I wrote 48432 years when I should have written 48000)... I calculated it with t = d/v = 100 000 / 0.9 ; t_0 = t * sqrt(1 - (v^2/c^2)) = t * sqrt(1 - ((0.9c)^2/(c^2)) Thanks a bunch for the help, dmckee! |
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Jul 1 |
comment |
How to calculate time dilation in approaching speed of light I calculated t_0 to 111 109 years (sounds plausible, traveling 0.9c 100 000 ly). I calculated t = t_0/(sqrt(1 - (0.9c)^2/c^2) but wound up with 254 901 years, which seems really wrong. Shouldn't t < t_0? |
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Jul 1 |
comment |
How to calculate time dilation in approaching speed of light Ah, I see. So I would calculate how long it would take to travel for example 100 000 ly in 0.9c m/s, ignoring relativity, and use it as t_0 (i.e. what it looks like to the "twin" left on Earth)? |
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Jul 1 |
comment |
How to calculate time dilation in approaching speed of light @Argus Yes, I meant the pilot would experience the traveling going much quicker when he gets back. |