User Portlet
| Discussions |
|---|
| UnitConvert can do this. In[1]:= UnitConvert[Quantity[\[Pi],"Radians"],"AngularDegrees"] Out[1]= 180° |
| Mike: I've only read about this so far, but I do remember reading that you might need to use the following options to get this working outside of the desktop: - Initialization - SaveDefinitions I hope that helps. Have a great and... |
| Thanks Ahmed. |
| Thanks Rohit. That was the information I needed. |
| Many thanks, Hans. With my limited understanding of Mathematica I would have never figured that out. Mike |
| Thanks Hans. I finally found some references to this that confirm that the potential is not constant. |
| Hello Mike, I do not think the problem is that values are not passed; if you use ``Integrate`` instead of ``NIntegrate``, you see, what is going on: Table[Integrate[v[xx, yy], {x, y, z} \[Element] re], {xx, .85, .95, .1}, {yy, .85, .95,... |
| Thanks Daniel. That was really dumb of me. I should have recognized my mistake and would have if I had plotted the region. |
| My question really started when trying to demonstrate numerically that the potential of a uniformly charged spheroid surface was constant inside the surface. The results of a numeric integration over the surface for a number of points interior to it... |
| Thanks for the workaround suggestion Jan. |