Recent content by Xenn
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Transforming Newton's Law of Universal Gravitation
Okay, I think I'm starting to get it. Thank you for the help, DH, for making that clear connection between the integral constant C and x0. I'm making an important mental note not to change the form of definite integrals to simplify constants, as I may need them for later integrations. From...- Xenn
- Post #16
- Forum: Calculus and Beyond Homework Help
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Transforming Newton's Law of Universal Gravitation
What about the constant of integration (C)? I'm confused now. You told me earlier that velocity is zero when at distance x0. How am I going to find the constant of integration if I keep everything symbolic? Or is x0 the important constant you're referring to? Also, when I integrate...- Xenn
- Post #13
- Forum: Calculus and Beyond Homework Help
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Transforming Newton's Law of Universal Gravitation
I know that the final answer after all the integration should be \mathrm{T}=\frac{\pi x^{3/2}}{2\sqrt{2GM}} But I can't seem to get anywhere remotely close. Maybe I'm not getting the right constant? (I tried plugging it in at distance \mathrm{x}_0=1.496\times10^{11} meters into...- Xenn
- Post #9
- Forum: Calculus and Beyond Homework Help
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Transforming Newton's Law of Universal Gravitation
How do I find it? I can't seem to work it through by myself.- Xenn
- Post #7
- Forum: Calculus and Beyond Homework Help
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Transforming Newton's Law of Universal Gravitation
Well this is assuming that Vi = 0, so it's like a free-fall problem. This should make it much simpler. How did you get that number (27 days)? And how can I find the missing constant of integration? Can you please walk me through it?- Xenn
- Post #5
- Forum: Calculus and Beyond Homework Help
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Transforming Newton's Law of Universal Gravitation
Hello, physicsforums. I'm trying to write a proof for a function involving Newton's law of gravitation, and I seem to be stuck. The function I'm trying to build is a function of time with respect to distance. This is the formula I want to transform. \mathrm{A}=-\frac{GM}{x^{2}} For...- Xenn
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- Gravitation Law Newton's law Universal Universal gravitation
- Replies: 17
- Forum: Calculus and Beyond Homework Help