Recent content by The0wn4g3
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Ansys Workbench Help (creating load in center of body)
Thanks for your help! I need to avoid surface contact, so the two bodies function as one part and one mesh. Sorry if the follow questions seem mundane, but I'm having a hell of a time finding good Workbench tutorials. 1. When I open a new project, double-click "structural analysis", what...- The0wn4g3
- Post #3
- Forum: Mechanical Engineering
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Ansys Workbench Help (creating load in center of body)
I'm just learning how to use Ansys Workbench 13 to analyze static structures. I need to analyze the deformation of a simply supported beam with a concentrated force in the center vertically downward. I have a 3D model of this beam created in Solidworks. How do I create a force in the center...- The0wn4g3
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- Ansys Ansys workbench Body Center Load Solidworks Workbench
- Replies: 3
- Forum: Mechanical Engineering
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Recirculating DE Mixture Problem
Anyone want to qualify my answer here? Should I re-post this somewhere else? Hello?- The0wn4g3
- Post #3
- Forum: Introductory Physics Homework Help
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Recirculating DE Mixture Problem
I may have found my own mistake. I totally forgot to take into account to volume of the tank. I believe this wound change the Flow Out equation to: C_{out}=(1-x)FC(t) so the final equation would be: \frac{dC}{dt}=xFC(t)-\frac{(1-x)FC(t)}{V} is this...- The0wn4g3
- Post #2
- Forum: Introductory Physics Homework Help
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Recirculating DE Mixture Problem
Homework Statement A rigid tank of volume "V" contains salt dissolved in water at a concentration "C". Fresh water flows into the tank at a rate of "F". A fraction "x" of the exit flow is recirculated back into the entrance flow. Given: V, Volume of tank Fin, Flow rate in Fo, Flow rate...- The0wn4g3
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- Mixture
- Replies: 2
- Forum: Introductory Physics Homework Help
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Solving DE with Nonpolynomial Coefficient
Excellent, that's just what I wanted to hear! I don't think I know enough about differential equations or Mathematica to understand Matthieu's Differential Equation or the Bessel Functions (is that he name of the functions that are the solutions?) yet, but I can definitely get Mathematica to...- The0wn4g3
- Post #11
- Forum: Calculus and Beyond Homework Help
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Solving DE with Nonpolynomial Coefficient
Oh! Okay! I see what's going on here much better now. You're right, it is a ton of arithmetic. I don't understand why anyone would do this by hand when Mathematica exists, but clearly my instructor wants us to. Now, will this method work for any non-poly DE in the same form? Such as y'' +...- The0wn4g3
- Post #9
- Forum: Calculus and Beyond Homework Help
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Solving DE with Nonpolynomial Coefficient
Okay, I think I'm making some headway. if I'm understanding this correctly, the book is calculating c_{1}, c_{2},c_{3},c_{4},c_{5} first with the assumption that c_{0} = 1 ; c_{1} = 0 then with the assumption that c_{0} = 0 ; c_{1} = 1. The 1 is coming from the fact that the book is assigning...- The0wn4g3
- Post #6
- Forum: Calculus and Beyond Homework Help
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Solving DE with Nonpolynomial Coefficient
I read over the the Wolfram page on Matthieu Differential Equation and it's all pretty much Greek to me. This is an example problem in my book on how to solve a non-polynomial DE, but if I can't figure out how to work the example I certainly can't work the other problems. I understand why the...- The0wn4g3
- Post #5
- Forum: Calculus and Beyond Homework Help
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Solving DE with Nonpolynomial Coefficient
Seems I'm just stupid and didn't realize you just multiple the power series of cos(x) and y together to form a new series... So, on to my next question. How does the book "arrive at the general solution y = c_{0}y_{1}(x) + c_{1}y_{2}(x) " ? And how does it determine y_{1} and y_{2} from that?- The0wn4g3
- Post #2
- Forum: Calculus and Beyond Homework Help
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Solving DE with Nonpolynomial Coefficient
I need help solving the rest of an example problem in my book, please. Homework Statement Solve y'' + (cos[x])y = 0 Homework Equations y = \sum_{n=0}^\infty c_{n} x^{n} y' = \sum_{n=1}^\infty c_{n-1}x^{n-1} y'' = \sum_{n=0}^\infty n(n-1)c_{n} x^{n-2} The Attempt at a Solution y'' +...- The0wn4g3
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- Coefficient
- Replies: 10
- Forum: Calculus and Beyond Homework Help