Problem 2,5,6,7 only The null space of the matrix
A=[[2,-4],[1,2],[-3,-5]]
is If
T
defines a linear transformation defined by
T:R^(3)->R^(3)
such that
T(1,2,0)=(2,-1,1),T(0,1,1)=(3,-1,-1)
and
T(0,2,3)=(6,-5,4)
, then the matrix of
T
is The Jordan form and a Jordan basis for the matrix
A=[[3,4,-2],[2,5,-2],[4,8,-3]]
are and respectively The classical adjoint of the matrix
A=[[1-i,0,0],[4,3i,0],[2i,1+4i,-1]]
is

Question

Problem 2,5,6,7 only The null space of the matrix

A=[[2,-4],[1,2],[-3,-5]]

is If

T

defines a linear transformation defined by

T:R^(3)->R^(3)

such that

T(1,2,0)=(2,-1,1),T(0,1,1)=(3,-1,-1)

and

T(0,2,3)=(6,-5,4)

, then the matrix of

T

is The Jordan form and a Jordan basis for the matrix

A=[[3,4,-2],[2,5,-2],[4,8,-3]]

are and respectively The classical adjoint of the matrix

A=[[1-i,0,0],[4,3i,0],[2i,1+4i,-1]]

is

Accepted Answer

Expert Answer to -  Problem 2,5,6,7 only  The null space of the matrix A=[[2,-4],[1,2],[-3,-5]] is If T defines a linea

Answer

Solution for -  Problem 2,5,6,7 only  The null space of the matrix A=[[2,-4],[1,2],[-3,-5]] is If T defines a linea

Answer

This an additional answer to -  Problem 2,5,6,7 only  The null space of the matrix A=[[2,-4],[1,2],[-3,-5]] is If T defines a linea

(Solved): Problem 2,5,6,7 only The null space of the matrix A=[[2,-4],[1,2],[-3,-5]] is If T defines a linea ...