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![Consider two matrices B=[[1,0],[0,-1]] and C=[[0,1],[-1,0]]. If matrix A=sum(n=1)^(100)(B^(n)+C^(n)) ,then find the absolute value of determinant of matrix A.](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/469762879_web.png "Consider two matrices B=[[1,0],[0,-1]] and C=[[0,1],[-1,0]]. If matrix A=sum(n=1)^(100)(B^(n)+C^(n)) ,then find the absolute value of determinant of matrix A.")
Consider two matrices B=[[1,0],[0,-1]] and C=[[0,1],[-1,0]]. If matrix A=sum(n=1)^(100)(B^(n)+C^(n)) ,then find the absolute value of determinant of matrix A.
SOLVED: Solve for the matrix X if AX(D + BX)-1 = C. Assume that all matrices are n X n and invertible as needed.
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