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![Prove that A unit matrix is its own inverse. Is the converse true?If A= [[0,1,-1],[4,-3,4],[3,-3,4]]show thatA^2=I and hence A=A^(-1).](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/643224086_web.png "Prove that A unit matrix is its own inverse. Is the converse true?If A= [[0,1,-1],[4,-3,4],[3,-3,4]]show thatA^2=I and hence A=A^(-1).")
Prove that A unit matrix is its own inverse. Is the converse true?If A= [[0,1,-1],[4,-3,4],[3,-3,4]]show thatA^2=I and hence A=A^(-1).
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SOLVED: Prove that if A and B are similar; then [A| IBI. Is the converse true? Illustrate the results using the matrices 22 10 10 5 2 2 -2 A = -3 -
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SOLVED: Suppose A=BC, where B is invertible. Show that any sequence of row operations that reduces B to also reduces A to C. The converse not true , since the zero matrix
