Old Math 205 Exams

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Text sections denoted (Lay) refer to the third edition of Linear Algebra and its Applications by Lay.

Text sections denoted (Strang) refer to the third edition of Introduction to Linear Algebra by Strang.

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Term
Date
Instructor
Topic(s)
Text Sections
Solutions
F14
Ott
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations, inverse of a matrix, determinants (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2
F14
Ott
vector spaces, subspaces, null spaces, column spaces, linear independence, bases, coordinate systems, dimension, rank, eigenvectors, eigenvalues, characteristic equation, diagonalization (Lay) 4.1-4.6, 5.1-5.3
W14
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence (Lay) 1.1-1.7
W14
Ross
(Exam 2) basis for null and row space of a matrix, basis for abstract vector spaces, subspaces, linear transformations on abstract spaces, elementary matrices (Lay) 4.1-4.3
F13
Buell
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations (Lay) 1.1-1.5, 1.7-1.9, 2.1
F13
Buell
IMT, determinants, vector spaces, subspaces, column space, null space, basis, rank, change-of-basis, eigenvalues, eigenvectors, diagonalization (Lay) 2.2-2.3, 3.1, 4.1-4.6, 5.1-5.3
F13
Buell
IMT, determinants, vector spaces, subspaces, column space, null space, basis, rank, change-of-basis, eigenvalues, eigenvectors, diagonalization (Lay) 2.2-2.3, 3.1, 4.1-4.6, 5.1-5.3
F11
Buell
Final: all from 10/07 and 11/18 exams plus inner products, length, orthogonality, orthogonal sets and projections, least squares, diagonalization (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5, 7.1
no
W13
Wong
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3
no
W13
Wong
determinants, vector spaces, subspaces, column space, null space, basis, rank, eigenvectors, eigenvalues, characteristic equation, diagonalization, linear transformations (Lay) 3.1-3.2, 4.1-4.6, 5.1-5.4
W13
Wong
Final: all from 02/06 and 03/18 exams plus inner product, orthogonality, Gram-Schmidt process, diagonalization (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2, 4.1-4.6, 5.1-5.4, 6.1-6.4, 7.1
no
F12
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence, linear transformations, an application to economics (exchange model) (Lay) 1.1-1.9
F12
Ross
(Exam 2) Leontief input/output model, basis, column space, null space, determinants, eigenvectors, eigenvalues, characteristic polynomial, eigenspace, diagonalization (Lay) 2.6, 2.8-2.9; 3.1-3.2, 5.1-5.3
F12
Ross
(Final Exam) all from 10/05 and 11/09 exams plus plus basis for null and row space, abstract vector spaces, change of basis, inner products, orthogonal sets and projections, least-squares problems and their applications (Lay) 1.1-1.9, 2.1-2.3, 2.6, 2.8-2.9; 3.1-3.2, 4.1-4.3, 4.5-4.7, 5.1-5.3, 6.1-6.3, 6.5-6.6
W12
Webster
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses, subspace, dimension, rank, determinants (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2
no
W12
Webster
eigenvectors, eigenvalues, characterisitic equation, diagonalization, linear transformations, inner products, orthogonal sets and projections, Gram-Schmidt, least-squares problems, linear models, abstract vector spaces (Lay) 5.1-5.4, 6.1-6.6
no
W12
Webster
Final: all from 02/27 and 03/23 exams plus inner product spaces and their applications, diagonalization of symmetric matrices, quadratic forms (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 5.1-5.4, 6.1-6.8, 7.1-7.2
no
F11
Buell
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations (Lay) 1.1-1.5, 1.7-1.9, 2.1
F11
Buell
IMT, determinants, vector spaces, subspaces, column space, null space, basis, rank, change-of-basis, eigenvalues, eigenvectors, diagonalization (review sheet is here) (Lay) 2.2-2.3, 3.1, 4.1-4.6, 5.1-5.3
F11
Buell
Final: all from 10/10 and 11/18 exams plus inner products, length, orthogonality, orthogonal sets and projections, least squares, diagonalization (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5, 7.1
no
W11
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses (Lay) 1.1-1.5, 1.6 (pages 60-62), 1.7-1.9, 2.1-2.3 (page 129)
W11
Jayawant
subspace, column space, null space, bases, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, inner product, length, orthogonality (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.3, 6.1
F10
Webster
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses, subspace, dimension, rank, determinants (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2
no
F10
Webster
eigenvectors, eigenvalues, characterisitic equation, diagonalization, linear transformations, inner products, orthogonal sets and projections, Gram-Schmidt, least-squares problems, linear models, abstract vector spaces (Lay) 5.1-5.4, 6.1-6.6
no
F10
Webster
Final: all from 10/15 and 11/19 exams plus inner product spaces and their applications, diagonalization of symmetric matrices, quadratic forms (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 5.1-5.4, 6.1-6.8, 7.1-7.2
no
W10
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses, subspace (Lay) 1.1-1.9, 2.1-2.3, 2.8 (subspace definition only)1.1
W10
Jayawant
subspace, column space, null space, bases, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, inner product, length, orthogonality (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.3, 6.1
W10
Jayawant
Final: all from 02/12 and 03/19 exams plus vector spaces, orthogonal sets, orthogonal projections, least squares (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6
W10
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence, linear transformations (one-to-one/onto/matrix of, etc) (Lay) 1.1-1.5, 1.7-1.9 1.1
W10
Ross
(Exam 2) exchange models (econ application), invertible matrices, basis for column spaces, characteristic polynomial, eigen-values/vectors/spaces, diagonalization, subspaces, determinants (Lay) 1.6, 2.1-2.3, 2.9, 3.1-3.2, 5.1-5.31.1
W10
Ross
(Final Exam) all from 02/12 and 03/19 exams plus basis for null and row space, abstract vector spaces, change of basis, inner products, orthogonal sets and projections, least-squares problems and their applications
(Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.3, 4.5-4.7, 5.1-5.3, 6.1-6.3, 6.5-6.6
F09
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses (Lay) 1.1-1.9, 2.1-2.3 1.1
F09
Jayawant
subspace, column space, null space, bases, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, inner product, length, orthogonality, orthogonal sets (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.3, 6.1-6.2(pages 384-389 only)1.1
F09
Jayawant
Final: all from 10/09 and 11/13 exams plus vector spaces, orthogonal projections, least squares (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6, 7.1
F09
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence, linear transformations; an application to economics (exchange tables) (Lay) 1.1-1.9
F09
Ross
(Exam 2) invertible matrices, column & null spaces, characteristic polynomial, eigen-values/vectors/spaces, diagonalization, subspaces, determinants (Lay) 2.1-2.3, 2.9, 3.1-3.2, 5.1-5.3
F09
Ross
(Final Exam) all from 10/09 and 11/13 exams plus general vector spaces, change of basis, inner products, orthogonal sets and projections, least-squares problems and their applications
(Lay) 1.1-1.9, 2.1-2.3, 2.9, 3.1-3.2, 4.1-4.3, 4.5-4.7, 5.1-5.3, 6.1-6.3, 6.5-6.6
W09
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses, subspace, column space, null space (Lay) 1.1-1.9, 2.1-2.3, 2.8 1.1
W09
Jayawant
null space, bases, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, inner product, length, orthogonality, orthogonal sets (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.3, 6.1-6.2 1.1
W09
Jayawant
Final: all from 02/13 and 03/20 exams plus vector spaces, orthogonal projections, least squares, diagonalization (Lay) 1.1-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6, 7.1 1.1
W09
Ross
review problems for Exam 1 (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3 1.1
no
W09
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence, linear transformations, matrix multiplication, inverses, elementary matrices, equivalent statements about invertible matrices (Lay) 1.1-1.5, 1.7-1.8, 2.1-2.3
W09
Ross
(Exam 2) exchange models, column & null spaces, characteristic polynomial, eigen-values/vectors/spaces, diagonalization, subspaces, determinants (Lay) 1.6, 2.8, 3.1-3.2, 5.1-5.3
W09
Ross
(Final Exam) all from 02/13 and 03/20 exams plus general vector spaces, change of basis, inner products, orthogonal sets and projections, least-squares problems and their applications (Lay) 1.1-1.8, 2.1-2.3, 2.8, 3.1-3.2, 4.1-4.7, 5.1-5.3, 6.1-6.3, 6.5-6.6
F08
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence, linear transformations (Lay) 1.1-1.5, 1.7-1.8
F08
Ross
(Exam 2) linear transformations: one-to-one and onto; matrix multiplication, matrix inverse and usage; vector spaces in general; subspaces; exchange models; null and column spaces; linear independence, spanning and basis; dimension, rank (Lay) 1.6, 2.1-2.2, 4.1-4.3, 4.5-4.6
W08
Greer
systems of linear equations and their solutions, linear independence, linear transformations, linear models and applications (Lay) 1.1-1.10
W08
Greer
matrix operations, inverses of matrices, applications, vector spaces, null space, column space, linear tranformations, bases, dimension, rank, eigenvectors, eigenvalues, characteristic equation, diagonalization (Lay) 2.1-2.3, 2.7, 4.1-4.6, 5.1-5.3
W08
Greer
Final: all from 02/05 and 03/20 exams plus inner products, orthogonal sets, orthogonal projections, least squares, linear models (Lay) 1.1-1.10, 2.1-2.3, 2.7, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6
W08
Ross
(Exam 1) systems of linear equations, row reduction, echelon forms, solutions of systems, use of calculators to find RREF, analyzing solutions, linear combination and span of a set of vectors, homogeneous systems and particular solutions, conditions under which a vector b is in the span of the columns of a matrix A, matrix equations, linear independence (Lay) 1.1-1.5, 1.7
W08
Ross
(Exam 2) linear transformations, one-to-one, onto; matrix multiplication, matrix inverse and usage; definition of, finding, using and properties of determinants; vector spaces in general; subspaces; exchange models (Lay) 1.6-1.8, 2.1-2.3, 3.1-3.2, 4.1
W08
Ross
(Final Exam) all from 02/01 and 03/07 exams plus null, column, row spaces, dimension, rank, eigenvectors, eigenvalues, characteristic polynomial, diagonalization, inner products, orthogonal sets and projections, least-squares problems and their applications, and the Leontief input-output model (Lay) 1.1-1.8, 2.1-2.3, 2.6, 3.1-3.2, 4.1-4.3, 4.5-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6
F07
Ross
(Exam 1) systems of linear equations and their augmented matrices, echelon forms, vector equations, matrix equations, solutions in terms of particular solutions, solutions of the homogeneous system, linear independence, linear transformations (Lay) 1.1-1.5, 1.7-1.8
F07
Ross
(Exam 2) matrix multiplication, inverses and their uses, elementary matrices, LU-factorizations, determinants, abstract vector spaces, subspaces, null and column space, dimension (Lay) 2.1-2.3, 2.5, 3-1-3.2, 4.1-4.3
F07
Ross
(Final Exam) all from 10/05 and 11/09 exams plus rank, bases, eigenvectors, eigenvalues, diagonalization, inner products, lengths of vectors, orthogonal sets, orthogonal projections, least-squares problems, applications of 6.5 topics (Lay) 1.1-1.5, 1.7-1.8, 2.1-2.3, 2.5, 3-1-3.2, 4.1-4.3, 4.6, 5.1, 5.3, 6.1-6.3, 6.5-6.6
W07
Greer
systems of linear equations and their solutions, linear independence, linear transformations, linear models and applications, matrix operations and matrix inverses (Lay) 1.1-1.10, 2.1-2.2
W07
Greer
invertible matrices, computer graphics, subspaces, dimension, rank, determinants, Markov chains, eigenvectors, eigenvalues, characteristic equation, diagonalization, discrete dynamical systems, inner product, orthogonality, orthogonal sets (Lay) 2.3, 2.7-2.9, 3.1-3.2, 4.9, 5.1-5.3, 5.6, 6.1-6.2
W07
Greer
Final: all from 02/09 and 03/23 exams plus orthogonal projections, least squares, linear models, diagonalization, quadratic forms (Lay) 1.1-1.10, 2.1-2.3, 2.7-2.9, 3.1-3.2, 4.9, 5.1-5.3, 5.6, 6.1-6.3, 6.5-6.6, 7.1-7.2
F06
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations, matrix operations and matrix inverses, subspace, column space, row space (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 2.8
F06
Jayawant
null space, bases, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, inner product, length, orthogonality, orthogonal sets (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.3, 6.1-6.2
F06
Jayawant
Final: all from 10/06 and 11/10 exams plus vector spaces, orthogonal projections, least squares, diagonalization, quadratic forms (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 6.5, 7.1-7.2
W06
Shor
systems of linear equestions and their solutions, linear independence, linear transformations, matrix operations and matrix inverses (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.2
W06
Shor
inverses, determinants, vector spaces, null space, column space, bases, linear independence, dimension, rank, eigenvectors, eigenvalues (Lay) 2.3, 3.1-3.2, 4.1-4.6, 5.1
W06
Shor
Final: all from 02/03 and 03/08 exams plus characteristic equation, diagonalization, inner product, orthogonality, least squares, quadratic forms (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2, 4.1-4.6, 5.1-5.3, 6.1-6.5, 7.1-7.2
F05
Jayawant
systems of linear equations and their solutions, free variables, linear independence, spanning sets, linear transformations, matrices and their inverses (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3
F05
Jayawant
subspaces, dimension, rank, determinants, eigenvalues, eigenvectors, characteristic equation, diagonalization, linear transformations (Lay) 2.8-2.9, 3.1-3.2, 5.1-5.4
F05
Jayawant
Final: all from 10/07 and 11/11 exams plus vector spaces, null space, column space, bases, dimension, rank, inner product, orthogonality, least-squares, diagonalization (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 2.8-2.9, 3.1-3.2, 4.1-4.6, 5.1-5.4, 6.1-6.3, 6.5, 7.1
F05
Ross
(Exam 1) systems of linear equations and their solutions, free variables, linear independence, spanning sets (Lay) 1.1-1.5, 1.7
F05
Ross
(Exam 2) linear transformations from R^n to R^m (one to one, onto,
compositions, matrices of), matrix operations, inverses, elementary matrices, and review of Exam I material
(Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3
F05
Ross
(Exam 3) determinants, abstract vector spaces, subspaces, null & column space, kernel & image of a linear transformation, linear independence, span, basis, dimension, rank (Lay) 3.1-3.2, 4.1-4.3, 4.5-4.6
F05
Ross
(Final Exam) all from 10/07 and 11/09 exams plus eigenvectors, eigenvalues, diagonalization, dot products, orthogonal sets, row space, orthogonal projections, least-squares problems and applications (Lay) 1.1-1.5, 1.7-1.9, 2.1-2.3, 3.1-3.2, 4.1-4.3, 4.5-4.6, 5.1-5.3, 6.1-6.3, 6.5-6.6
no
W05
Jayawant
systems of linear equations and their solutions, linear independence, linear transformations (Lay) 1.1-1.5, 1.7, 1.8
W05
Jayawant
matrix algebra, determinants, vector spaces and subspaces (Lay) 2.1-2.3, 2.5, 3.1-3.2, 4.1
W05
Jayawant
null space, column space, linear transformations, coordinate systems, bases, dimension, rank, eigenvectors, eigenvalues, characteristic equations (Lay) 4.2-4.6, 5.1-5.2
W05
Jayawant
Final: all from 01/28, 02/18, and 03/18 exams plus diagonalization, orthogonality and least squares, and quadratic forms (Lay) 1.1-1.5, 1.7, 1.8, 2.1-2.3, 3.1, 3.2, 4.1-4.6, 5.1-5.3, 6.1-6.3, 7.1, 7.2
W05
Ross
(Exam 1) systems of linear equations and their solutions, linear independence (Lay) 1.1-1.5, 1.7
no
W05
Ross
(Exam 2) matrix algebra, determinants (Lay) 2.1-2.3, 2.5, 3.1-3.2
no
W05
Ross
(Exam 3) vector space, subspace, null space, column space, linear transformations, bases, dimension, rank (Lay) 4.1-4.3, 4.5-4.6
no
W05
Ross
(Final Exam) all from 01/28, 02/18, and 03/18 exams plus eigenvectors, eigenvalues, characteristic polynomial, diagonalization, inner product, length, orthogonality, orthogonal sets, orthogonal projections, least squares problems and their applications (Lay) 1.1-1.5, 1.7, 2.1-2.3, 2.5, 3.1-3.2, 4.1-4.3, 4.5-4.6, 5.1-5.3, 6.1-6.3, 6.5, 6.6
no
F04
Haines
systems of linear equations and their solutions, linear independence, linear transformations, applications (Lay) 1.1-1.10
no
F04
Haines
matrix algebra, determinants (Lay) 2.1-2.9, 3.1-3.3
no
F04
Haines
vector spaces, eigenvalues and eigenvectors (Lay) 4.1-4.7, 4.9, 5.1-5.6
no
F04
Haines
Final: all from 09/27, 10/27, and 12/01 exams plus orthogonality, diagonalization, and quadratic forms (Lay) 1.1-1.10, 2.1-2.9, 3.1-3.3, 4.1-4.7, 4.9, 5.1-5.6, 6.1-6.3, 7.1-7.2
no
W04
Greer
systems of linear equations and their solutions, linear independence, linear transformations, vectors, matrix operations (Lay) 1.1-1.5, 1.7, 1.8, 2.1
W04
Greer
inverse matrices, matrix factorization, determinants, vector spaces, subspaces, null space, column space, linear transformations (Lay) 2.2-2.5, 3.1-3.2, 4.1-4.2
W04
Greer
bases, dimension, rank, eigenvectors, eigenvalues, diagonalization, inner product (Lay) 4.3-4.6, 5.1-5.4, 6.1
W04
Greer
Final: all from 02/04, 03/03, and 03/24 plus orthogonality, least squares, inner product spaces, diagonalization, quadratic forms (Lay) 1.1-1.5, 1.7-1.8, 2.1-2.5, 3.1-3.2, 4.1-4.6, 5.1-5.4, 6.1-6.3, 6.5, 6.7, 7.1-7.2
W04
Ross
(Exam 1) systems of linear equations and their solutions, linear independence, linear transformations, vectors (Note: cover page contains important information.) (Lay) 1.1-1.5, 1.7-1.8
no
W04
Ross
(Exam 2) matrix operations, inverse matrices, matrix factorization, determinants, vector spaces, subspaces, null space, column space, linear transformations (Lay) 2.1-2.3, 2.5, 3.1-3.2, 4.1-4.2
no
W04
Ross
(Exam 3) bases, dimension, rank, change of basis, eigenvectors, eigenvalues, diagonalization (Lay) 4.3-4.7, 5.1-5.4
no
W04
Ross
(Final Exam) all from 02/06, 03/05, and 03/26 exams plus orthogonality, least squares, applications to linear models (Lay) 1.1-1.5, 1.7-1.8, 2.1-2.3, 2.5, 3.1-3.2, 4.1-4.7, 6.1-6.3, 6.5-6.6
no
F03
Johnson
vectors, solving linear equations (Strang) Chapters 1 and 2
F03
Johnson
vector spaces and subspaces, orthogonality (Strang) Chapters 3 and 4
F03
Johnson
Final: all from 10/06 and 11/14 exams plus determinants, eigenvalues, and eigenvectors (Strang) Chapters 1-5, 6.1, 6.2, 6.4
no
F02
Johnson
vectors, solving linear equations (Strang) Chapters 1 and 2
F02
Johnson
vector spaces and subspaces, orthogonality (Strang) Chapters 3 and 4
F02
Johnson
Final: all from 10/07 and 11/15 exams plus determinants, eigenvalues, and eigenvectors (Strang) Chapters 1-5, 6.1, 6.2, 6.4
no
W02
Johnson
vectors, solving linear equations (Strang) Chapters 1 and 2
W02
Johnson
vector spaces and subspaces, orthogonality (Strang) Chapters 3 and 4
W02
Johnson
Final: all from 02/15 and 03/22 exams plus determinants, eigenvalues, and eigenvectors (Strang) Chapters 1-5, 6.1, 6.2, 6.4
no
F01
Johnson
vectors, solving linear equations (Strang) Chapters 1 and 2
F01
Johnson
vector spaces and subspaces, orthogonality (Strang) Chapters 3 and 4
F01
Johnson
Final: all from 10/08 and 11/16 exams plus determinants, eigenvalues, and eigenvectors (Strang) Chapters 1-5, 6.1, 6.2, 6.4
no