Vectors in polar coordinates
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11-19-2015, 08:35 AM
Post: #3
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RE: Vectors in polar coordinates
Yes, I already use this solution when I only have to do vector addition (same problem on the 35s by the way) but this is the only thing you can do.
You can not do "dot" nor "cross" product, this does not exist for complex numbers. Matrix multiplication (e.g. with a rotation matrix) will also not give the same result with complex numbers as with vectors (obviously). |
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Messages In This Thread |
Vectors in polar coordinates - retoa - 11-18-2015, 09:32 AM
RE: Vectors in polar coordinates - Tim Wessman - 11-18-2015, 03:38 PM
RE: Vectors in polar coordinates - retoa - 11-19-2015 08:35 AM
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