Singular matrix and Non-Singular Matrix

Theorem 2|Exercise Questions|Determinants|Exercise Questions|Singular Matrix|Non - Singular Matrix|Exercise Questions|OMR

For a square matrix A and a non-singular matrix B, of the same order, the value of |B^(-1)AB|=

Adjoint Of A Matrix|Theorem 1|Singular And Non - Singular Matrices|Theorem 2|Exercise Questions|OMR

If x is a non singular matrix and y is a square matrix,such that det(x^(-1)yx)=K det y ,then find K

If B is a non-singular matrix and A is a square matrix, then the value of det (B^(-1) AB) is equal to :

If A,B are square matrices of order 3,A is non-singular and AB=O, then B is a a (a) null matrix (b) singular matrix (c) unit matrix (d) non-singular matrix

If A is square matrix is called singular matrix if

If A is a non singular matrix and I is a unit matrix of order same as A such that A^(2)+A-I=O , then A^(-1) is equal to