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Linear Algebra
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Give a formula for (ABx)^T, where x is a vector and A and B are matrices of appropriate sizes.
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Do you understand the question better?
I don't know if they want you to find an example or come up with a general solution.
I think that it is asking for a general example because it sounds like there are multiple ways to do this. But then again I'm not sure
Why not just let A and B be identity matrices and let x be some vector?
the only other thing I can think to do is... \[ (ABx)^T=b\\ ABx = b^T\\ x = (AB)^{-1}b^T\\ x = B^{-1}A^{-1}b^T \]
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Does that go back to the identity matrices? or is that talking about inverses?
The \(^{-1}\) means inverse.
thanks!
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