diff --git a/source/linear-algebra/source/01-LE/readiness.ptx b/source/linear-algebra/source/01-LE/readiness.ptx index 4ba60fc8b..ec275d5ac 100644 --- a/source/linear-algebra/source/01-LE/readiness.ptx +++ b/source/linear-algebra/source/01-LE/readiness.ptx @@ -9,7 +9,7 @@
Determine if a system to a two-variable system of linear equations will have zero, one, or infinitely-many solutions by graphing. -
Review:
Find the unique solution to a two-variable system of linear equations by back-substitution. -
Review:
Describe sets using set-builder notation, and check if an element is a member of a set described by set-builder notation. -
Review:
Use set builder notation to describe sets of vectors. -
Review:
Add Euclidean vectors and multiply Euclidean vectors by scalars. -
Review:
Perform basic manipulations of augmented matrices and linear systems. -
Review: diff --git a/source/linear-algebra/source/03-AT/readiness.ptx b/source/linear-algebra/source/03-AT/readiness.ptx index 49965ca97..acf997b83 100644 --- a/source/linear-algebra/source/03-AT/readiness.ptx +++ b/source/linear-algebra/source/03-AT/readiness.ptx @@ -8,7 +8,7 @@
State the definition of a spanning set, and determine if a set of Euclidean vectors spans
Review:
State the definition of linear independence, and determine if a set of Euclidean vectors is linearly dependent or independent. -
Review:
State the definition of a basis, and determine if a set of Euclidean vectors is a basis. -
Review:
Compose functions of real numbers.
-Review:
Identify the domain and codomain of linear transformations.
-Review:
Find the matrix corresponding to a linear transformation and compute the image of a vector given a standard matrix.
-Review:
Determine if a linear transformation is injective and/or surjective.
-Review:
Interpret the ideas of injectivity and surjectivity in multiple ways.
-Review:
Calculate the area of a parallelogram.
-Review:
Recall and use the definition of a linear transformation.
-Review:
Find the matrix corresponding to a linear transformation of Euclidean spaces.
-Review:
Find all roots of quadratic polynomials (including complex ones).
-Review:
Interpret the statement
in many equivalent ways in different contexts.
Review: