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4. Find the sum and product of the eigenvalues of the matrix

2 3 -2
-2 1 1
1 0 2

consider matrix A=[101 212 313 111] find the nullity and rank


consider the subspace of W={a,b,a+b)|a,b ER}. Basis for W is, write out te definition for W^T and find a basi B for W^T


let A be a 7*5 matrix with rank(A)=2 complete dim(row space of A) , dim( column space of A) ,dim (null space of A) and (null space of A^t)


Let T:U→V be a linear transformation. Let 0_u and 0_v be zero vectors of U and V. Show that T(0_U )=0_V


Let  be a linear transformation. Let  and  be zero vectors of  and. Show that


 Use row reduction to determine whether the set of vectors {(1,2,0), (0,1,-1),(1,1,2)} is linearly independent in                                                                 


Show that if A_(n×n) is invertible then the inverse is unique


Use the Gauss-Jordan Elimination method to solve the system of linear equations.

xa + 3xb + xc = 4

2xa + 2xb + xc = -1

2xa + 3xb + xc = 3



Use Cramer's Rule to solve the system of linear equations.

xa + 2xc = 6
-3xa + 4xb + 6xc = 30
-xa - 2xb + 3xc = 8
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