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<p>If a matrix Inverses of 3x3 Matrices. Alongside, we have assembled the matrix of cofactors of A. A =−1 −−2 C = −−−−In order to ﬁnd the inverse of A, we ﬁrst need to use the matrix of cofactors, C, to create the adjoint of matrix A The×3 identity matrix I =If A is a square matrix and B is another square matrix of the same size, that is the same number of rows and columns, such that AB = BA = I then we call B the inverse of A. The inverse of A is written as A−Therefore AA−1 = A−1A = I. Not every square matrix has an inverse. −5 −)©r g2^0z1m8u CKlujtgaA RSHo\fItFwda`rAeH gLRLJCK.Y T \AllFlr NrriWgWhgtlsF xrOeUsAeDrHvne\dQ.[ Hint: You have already found its determinant in a calculator to find the inverse of abymatrix. Menu >>Matrix >> Press 1–4 to select Matrix A—D >> Choose the number of rows >> Choose the number of columns >> Enter the elements of the matrix >> OPTN >>Matrix Calc >> OPTN MInverse of a×3 Matrix The×3 identity matrix I =If A is a square matrix and B is another square matrix of the same size, that is the same number of  Find the Inverse. Create your own worksheets like this one with Infinite Precalculus. High school students need to first check for existence, find the adjoint next, and then find the inverse of the given matricesx2 Inversex3 Inversex Worksheet by Kuta Software LLCInverses of 3x3 Matrices Name_____Find the inverse of each matrix) −5−) −2−2−2 − −1−6−3 ©m S2c0A1Y8Z  [] [][] [−−=− ;− Extra PracticeDeterminants & Inverses of MatriceswN ZAglol q arUiHgZhYtsE or KeSsze krWvNe9dH.C d 0Mra BdceEwaiftMhS NIen TfAi9n Ii 1te5 tA nlzg sezbFr2a Find the inverse of each matrix)) Critical thinking questions) For what value(s) of x does the matrix M have an inverse? M x x All values except and) Give an example of a 3×3 matrix that has a determinant of. Free trial available at  Here is the matrix A that we saw in the leaﬂet on ﬁnding cofactors and determinants. Find the inverse of each matrix.</p></translate>
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