Transpose OF a matrix || Adjoint OF a matrix

Adjoint OF square matrix

Properties OF Matrix Multiplication || Transpose OF a Matrix || Properties OF Matrix

determinant OF matrix || adjoint OF matrix

Transpose OF matrix || Orthogonal matrix||Symmetrical and Skew symmetrical||Adjoint OF matrix||Determinent OF matrix

Adjoint OF a matrix || Inverse OF a matrix

Let A and B are square matrices of order 2 such that A+adj(B^(T))=[(3,2),(2,3)] and A^(T)-adj(B)=[(-2,-1),(-1, -1)] , then A^(2)+2A^(3)+3A^(4)+5A^(5) is equal to (where M^(T) and adj(M) represent the transpose matrix and adjoint matrix of matrix M respectively and I represents the identity matrix of order 2)

Transpose of transpose of a matrix is matrix itself.

Transpose of a column matrix is a column matrix.

Properties OF Matrix Multiplication||Transpose OF a Matrix and its Properties

Minors and Cofactors |Adjoint of a matrix|Properties of adjoint |Previous year questions |Inverse of a Matrix |Solution of system of linear equations