Dashboard
Featured nodes
Roots
Public root
Templates
iCorps template
Guanyu's Latex template
Ivar's latex template
Family Tree template
Router template
Trees
Public trees
Related nodes
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.
Beta
Search Knowen
/
#
Explore
Sign in
Graph
Visible
Navigate
History
Collaborators
2
Download as Markdown
Personal root
…
Container for Linear Algebra
Linear algebra
Vector spaces
Coordinate vector spaces
Linear transformations
Equivalence theorems for injective transformations
Equivalence theorem for injective linear transformations: The columns of the matrix of T are linearly independent.
Created almost 9 years ago
ID
24086
A
−
A
+
Put content here.
Parents
Equivalence theorems for injective transformations
Put content here.
Copy