Let's call YOUR matrix "A" and the adjoint matrix "A*"
Define elements of A [generally A(m,n)]as....
[A(1,1) A(1,2) A(1,3)]
[A(2,1) A(2,2) A(2,3)]
[A(3,1) A(3,2) A(3,3)]
i.e. A(1,1) = 3, A(3,2) = -4
The adjoint matrix "A*" is defined as.....
------------[A*(m,n) = A(n,m)]---------------
For example, A*(2,3) = A(3,2) = -4
Do this for the rest of the matrix elements and you will get my answer
powhound
2006-10-03 00:16:53 UTC
LOL
You are a funny person!
Oh, hell, I just went and looked it up. See, I'm a math major, but I don't remember studying those...so here you go.
An adjoint matrix, as I'm sure you are well aware, is just the complex transpose of some given matrix. Since your entries are all real numbers, taking the complex conjugate doesn't make sense, so all you have to do is find the transpose, which is a reflection of entries across the main diagonal in a square matrix. This isn't very complicated...not so much fun either though.
3 1 2
3 6 -4
-1 3 0
That's it...unless I'm missing something. According to wiki, that is the complex transpose, or the adjoint, matrix.
jxjub
2006-10-03 00:22:15 UTC
i dont know nothing about adjoint matrix.
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