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Clear up some cross product confusion for me |
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| Feb19-12, 01:34 PM | #1 |
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Clear up some cross product confusion for me
Here is what I have
A=xro+yr1 B=yro+xr1 I need to find A x B I am confused about do it because The components of A and B are in terms of vectors If A = 3i + 4j + 7k and B = 2i + 2j + 1k I would have no problem (these numbers are meaningless just giving an example) finding A x B but I don't have components I have vectors. Can some one explain how to do this. Thanks |
| Feb19-12, 01:47 PM | #2 |
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Could I set it up as follows
Sorry I don't no how to input a matrix hopefully this can get the idea across ro r1 k ro r1 x y 0 x y y x 0 y x and then do the normal cross product thing where you multiply diagonals and so on. The thing that troubles me is there is really no k component. The only thing I know is my answer will be perpindicular to the plane with r0 and r1 so not sure what to do |
| Feb20-12, 04:10 PM | #3 |
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Recognitions:
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AXB = (x2 - y2)r0Xr1.
I am assuming x and y are scalars. |
| Feb20-12, 04:28 PM | #4 |
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Clear up some cross product confusion for me
hi 2slowtogofast!
![]() what are ro x ro and r1 x r1 ? |
| Feb20-12, 08:08 PM | #5 |
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@tinytim
roxro = 0 I can see how that will simplify things I am confused about the distributive law part A x (B+D) = (AxB)+(AxD) I have somthing more like this (xro+yr1) x (yro+xr1) = (xro+yr1) x yro + (xro+yr1) x xr1 Use the distributive rule again on the RHS (xro x yro) + (yr1 x yro) + (xro x xr1) + (yr1 x r1) Then the first and last terms are 0. Am on the right track or did I make a wrong turn somewhere |
| Feb21-12, 04:44 AM | #6 |
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hi 2slowtogofast!
![]() (just got up )![]() now what is the relationship between r1 x ro and ro x r1 ?
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| Feb21-12, 06:12 PM | #7 |
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r0 x r1 = -(r1 x r0)
If that is correct i think i can take it from there thanks for the help |
| Feb22-12, 03:18 AM | #8 |
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