Dashboard
Featured pages
Roots
Public root
Templates
Test template
iCorps template
Guanyu's Latex template
Ivar's latex template
Family Tree template
Latex template
Router template
Related pages
Parents
1
Equivalence theorems for injective transformations
Siblings
10
Sort by title
Sort by date
Definition of one-to-one/injective linear transformation
Equivalence theorem for injective linear transformations: The inverse of T is a linear transformation on its range.
Equivalence theorem for injective linear transformations: The null space of T is 0.
Equivalence theorem for injective linear transformations: The nullity of T is 0.
Equivalence theorem for injective linear transformations: The kernel of T is 0.
Equivalence theorem for injective linear transformations: T(x)=0 only for x=0.
Equivalence theorem for injective linear transformations: The rank of T is n.
Equivalence theorem for injective linear transformations: The rank of T is equals the number of columns in any matrix representation..
Equivalence theorem for injective linear transformations: The image of a basis for V is a basis for the range of T.
Equivalence theorem for injective linear transformations: The columns of the matrix of T are linearly independent.
Knowen
Graph of pages
New project
New public tree
Not logged in
Sign in
Sign up
Help
Welcome to Knowen!
Edit test page (no login required)
Create new test page (no login required)
Now you are in the subtree of
Container for Linear Algebra
project.
Equivalence theorems for injective transformations
Parent pages
3
Edit page
Equivalence theorem for injective linear transformations: The image of a basis for V is a basis for the range of T.
Put content here.
×
Quick navigation
Pages loading ...