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A=0 19 0 1 what is A^-1
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hi
hi. @aa123
Hmmm
umm what grade math is this
sorry i don't think i know this stuff
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11th, algebra 2
\[\mathbf {AI}= \left[\begin{matrix}0&19\\0&1\end{matrix}\right|\left.\begin{matrix}1&0\\0&1\end{matrix}\right]\] row reduce this to \[\mathbf {IA}^{-1}= \left[\begin{matrix}1&0\\0&1\end{matrix}\right|\left.\begin{matrix}?&?\\?&?\end{matrix}\right]\]
@UnkleRhaukus hi
hi !
@UnkleRhaukus can you help me with somthing
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Maybe before you try and find the inverses of A, you should check if A is invertible, can you find the determinant of A?
If the determinant of a matrix is 0, then this matrix is singular; it has no inverse
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