a) Compute for .
1) a)Suppose that A is a square matrix of size n*n such that A^2011 = 0. Show that
the matrix A+In is invertible and find an expression for (A + In)^-1 in terms of A.
(In is a identity matrix with n*n dimensions)
b) Let A be a matrix of size 50 *49 and B a matrix of size 49* 50 matrix. Show that
the matrix AB is not invertible. Give an example of matrices A and B for which BA
is invertible
Can I get some help with there questions please? Having a hard time getting my head around them