Question

Given a linear transformation $T$ and it's matrix $A$ how to determine the basis for the range of $T$ and null space of $T.$

score 653 · Answer 1 · 2018-01-14 13:44:16

Given a linear transformation $T$ and it's matrix $A$ how to determine the basis for the range of $T$ and null space of $T.$

score 66 · Answer 2 · 2026-03-19 18:28:20

66

Views

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250

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74

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score 518 · Answer 15 · 2018-01-14 17:41:23

518

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List Question

Given a linear transformation $T$ and it's matrix $A$ how to determine the basis for the range of $T$ and null space of $T.$

The problem in my proof that if $\beta(s)=\alpha(-s)$ then the torsions of the curves satisfies $\tau_{\beta}(s)=-\tau_{\alpha}(-s)$

Show that $A^m=I_n$ is diagonalizable

hyponormal operators

Change of Basis of Matrix: Two points of view

Remove and replacing of mixture in jar?

Convex open sets of $\Bbb R^m$: are they MORE than connected by polygonal paths parallel to the axis?

How to compute matrices raised to large powers?

Meanings of Linearity

Are representation isomorphisms of permutation representations necessarily permutation matrices?

Evaluating a cubic at a matrix only knowing only the eigenvalues

Eigenvalues of $A=vv^T$

For what $k$ is $g_k\circ f_k$ invertible?

I don't understand why my college algebra book is picking when to multiply factors

Is this Set of Vectors Linearly Independent in $V$?

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