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001 Coordinate systems and coordinates in the plane and in the 3-space.en.srt 23.35KB
001 Coordinate systems and coordinates in the plane and in the 3-space.mp4 122.57MB
001 Different ways of looking at equations.en.srt 5.37KB
001 Different ways of looking at equations.mp4 33.63MB
001 Formally about the number of solutions to systems of linear equations.en.srt 23.41KB
001 Formally about the number of solutions to systems of linear equations.mp4 348.60MB
001 Introduction.en.srt 16.03KB
001 Introduction.mp4 153.33MB
001 Introduction to matrices.en.srt 11.20KB
001 Introduction to matrices.mp4 55.11MB
001 Inverse matrices, introduction to the algorithm.en.srt 17.47KB
001 Inverse matrices, introduction to the algorithm.mp4 406.27MB
001 Our earlier problem revisited; an algebraical solution.en.srt 10.25KB
001 Our earlier problem revisited; an algebraical solution.mp4 182.33MB
001 Outline_Linear_Algebra_and_Geometry_1.pdf 1.04MB
001 Properties of matrix operations, an introduction.en.srt 5.57KB
001 Properties of matrix operations, an introduction.mp4 41.73MB
001 Slides Introduction to the course.pdf 34.78MB
001 Solving systems of linear equations in Linear Algebra and Geometry.en.srt 8.47KB
001 Solving systems of linear equations in Linear Algebra and Geometry.mp4 94.07MB
001 Vectors, a repetition.en.srt 9.32KB
001 Vectors, a repetition.mp4 55.29MB
001 Why the determinants are important.en.srt 4.83KB
001 Why the determinants are important.mp4 68.48MB
002 2-by-2 determinants; notation for n-by-n determinants.en.srt 11.32KB
002 2-by-2 determinants; notation for n-by-n determinants.mp4 47.88MB
002 Algorithm for inverse matrices, an example.en.srt 10.38KB
002 Algorithm for inverse matrices, an example.mp4 57.55MB
002 Computation rules for vector addition and scaling.en.srt 12.80KB
002 Computation rules for vector addition and scaling.mp4 108.46MB
002 Different types of matrices.en.srt 11.08KB
002 Different types of matrices.mp4 51.47MB
002 Matrix addition has all the good properties.en.srt 8.02KB
002 Matrix addition has all the good properties.mp4 32.07MB
002 Slides Coordinate systems and coordinates.pdf 996.11KB
002 Slope-intercept equations of straight lines in the plane.en.srt 11.44KB
002 Slope-intercept equations of straight lines in the plane.mp4 70.38MB
002 Solution set.en.srt 14.54KB
002 Solution set.mp4 58.54MB
002 Solving systems of linear equations (Calculus) Problem 1.en.srt 7.97KB
002 Solving systems of linear equations (Calculus) Problem 1.mp4 143.97MB
002 Three elementary operations.en.srt 10.45KB
002 Three elementary operations.mp4 70.77MB
002 Two more statements in our important theorem.en.srt 9.92KB
002 Two more statements in our important theorem.mp4 136.69MB
003 Computations with vectors, Problem 1.en.srt 8.56KB
003 Computations with vectors, Problem 1.mp4 172.33MB
003 Geometrical interpretations of determinants.en.srt 21.16KB
003 Geometrical interpretations of determinants.mp4 104.80MB
003 Linear and non-linear equations.en.srt 14.27KB
003 Linear and non-linear equations.mp4 63.27MB
003 Matrix addition and subtraction, Problem 1.en.srt 5.31KB
003 Matrix addition and subtraction, Problem 1.mp4 27.23MB
003 Matrix inverse, Problem 1.en.srt 16.33KB
003 Matrix inverse, Problem 1.mp4 289.45MB
003 Matrix multiplication has a neutral element for square matrices.en.srt 8.37KB
003 Matrix multiplication has a neutral element for square matrices.mp4 119.76MB
003 Normal equations of planes in the 3-space.en.srt 10.99KB
003 Normal equations of planes in the 3-space.mp4 63.91MB
003 Slides Slope intercept equations of lines in the plane.pdf 1.54MB
003 Solution of a linear system using A inverse, Problem 1.en.srt 17.29KB
003 Solution of a linear system using A inverse, Problem 1.mp4 334.86MB
003 Solving systems of linear equations (Calculus) Problem 2.en.srt 10.19KB
003 Solving systems of linear equations (Calculus) Problem 2.mp4 206.19MB
003 What is Gauss—Jordan elimination and Gaussian elimination_.en.srt 8.60KB
003 What is Gauss—Jordan elimination and Gaussian elimination_.mp4 47.87MB
004 Computations with vectors, Problem 2.en.srt 7.49KB
004 Computations with vectors, Problem 2.mp4 131.76MB
004 Determining consistency by elimination, Problem 2.en.srt 23.37KB
004 Determining consistency by elimination, Problem 2.mp4 465.18MB
004 Gauss—Jordan elimination, a 2-by-2 system with unique solution.en.srt 9.61KB
004 Gauss—Jordan elimination, a 2-by-2 system with unique solution.mp4 38.68MB
004 Geometrically about the determinant of a product.en.srt 7.88KB
004 Geometrically about the determinant of a product.mp4 68.66MB
004 Matrix inverse, Problem 2.en.srt 11.25KB
004 Matrix inverse, Problem 2.mp4 204.71MB
004 Matrix multiplication is associative.en.srt 19.52KB
004 Matrix multiplication is associative.mp4 282.36MB
004 Matrix scaling, with geometrical interpretation.en.srt 6.42KB
004 Matrix scaling, with geometrical interpretation.mp4 33.00MB
004 Slides Normal equations of planes in the 3-space.pdf 641.93KB
004 Solving systems of linear equations (Calculus) Problem 3.en.srt 25.02KB
004 Solving systems of linear equations (Calculus) Problem 3.mp4 513.66MB
004 Systems of linear equations.en.srt 4.80KB
004 Systems of linear equations.mp4 26.96MB
004 Vectors.en.srt 14.96KB
004 Vectors.mp4 56.19MB
005 Computations with vectors, Problem 3.en.srt 5.33KB
005 Computations with vectors, Problem 3.mp4 105.22MB
005 Definition of determinants.en.srt 16.10KB
005 Definition of determinants.mp4 101.96MB
005 Matrix equations, Problem 3.en.srt 13.48KB
005 Matrix equations, Problem 3.en.srt 14.40KB
005 Matrix equations, Problem 3.mp4 250.36MB
005 Matrix equations, Problem 3.mp4 278.16MB
005 Matrix multiplication is not commutative.en.srt 8.17KB
005 Matrix multiplication is not commutative.mp4 43.95MB
005 Matrix scaling, Problem 2.en.srt 3.41KB
005 Matrix scaling, Problem 2.mp4 57.25MB
005 Scalars.en.srt 2.33KB
005 Scalars.mp4 48.22MB
005 Slides Vectors.pdf 952.42KB
005 Solution sets of systems of linear equations.en.srt 11.57KB
005 Solution sets of systems of linear equations.mp4 54.16MB
005 Solving systems of linear equations (Calculus) Problem 4.en.srt 27.98KB
005 Solving systems of linear equations (Calculus) Problem 4.mp4 572.23MB
005 The same example solved with Gaussian elimination and back-substitution.en.srt 3.87KB
005 The same example solved with Gaussian elimination and back-substitution.mp4 30.12MB
006 An example of a 2 × 2 system of linear equations, a graphical solution.en.srt 3.48KB
006 An example of a 2 × 2 system of linear equations, a graphical solution.mp4 31.21MB
006 Conclusion 1_ Determinant of matrices with interchanged columns.en.srt 11.58KB
006 Conclusion 1_ Determinant of matrices with interchanged columns.mp4 54.76MB
006 Matrix equations, Problem 4.en.srt 8.45KB
006 Matrix equations, Problem 4.mp4 155.95MB
006 Matrix multiplication, with geometrical interpretation.en.srt 19.40KB
006 Matrix multiplication, with geometrical interpretation.mp4 110.63MB
006 Parallel vectors, Problem 4.en.srt 7.10KB
006 Parallel vectors, Problem 4.mp4 143.21MB
006 Problem 5 (Chemistry).en.srt 16.68KB
006 Problem 5 (Chemistry).mp4 277.27MB
006 Sometimes commutativity happens, Problem 1.en.srt 14.13KB
006 Sometimes commutativity happens, Problem 1.mp4 309.55MB
006 The same example solved with matrix operations; coefficient matrix and augmented.en.srt 13.15KB
006 The same example solved with matrix operations; coefficient matrix and augmented.mp4 66.82MB
006 Vector addition and vector scaling.en.srt 11.64KB
006 Vector addition and vector scaling.mp4 63.50MB
007 Conclusion 2_ What happens when one column is a linear combination of others.en.srt 20.27KB
007 Conclusion 2_ What happens when one column is a linear combination of others.mp4 248.51MB
007 How to write the augmented matrix for a given system of equations, Problem 1.en.srt 12.85KB
007 How to write the augmented matrix for a given system of equations, Problem 1.mp4 258.05MB
007 Linear combinations.en.srt 24.66KB
007 Linear combinations.mp4 165.54MB
007 Matrix equations, Problem 5.en.srt 17.10KB
007 Matrix equations, Problem 5.mp4 341.83MB
007 Matrix multiplication, how to do.en.srt 6.13KB
007 Matrix multiplication, how to do.mp4 41.55MB
007 Parallel vectors, Problem 5.en.srt 8.88KB
007 Parallel vectors, Problem 5.mp4 100.00MB
007 Possible solution sets of 2 × 2 systems of linear equations.en.srt 5.09KB
007 Possible solution sets of 2 × 2 systems of linear equations.mp4 42.65MB
007 Problem 6 (Electrical circuits).en.srt 19.08KB
007 Problem 6 (Electrical circuits).mp4 270.56MB
007 Slides Vector addition and vector scaling.pdf 443.29KB
007 Two distributive laws.en.srt 9.47KB
007 Two distributive laws.mp4 163.69MB
008 Conclusion 3_ About adding a multiple of a column to another column.en.srt 5.44KB
008 Conclusion 3_ About adding a multiple of a column to another column.mp4 72.17MB
008 How to write system of equations to a given augmented matrix, Problem 2.en.srt 7.10KB
008 How to write system of equations to a given augmented matrix, Problem 2.mp4 148.11MB
008 Matrices.en.srt 7.23KB
008 Matrices.mp4 41.67MB
008 Matrix equations, Problem 6.en.srt 21.34KB
008 Matrix equations, Problem 6.mp4 437.57MB
008 Matrix multiplication, Problem 3.en.srt 7.55KB
008 Matrix multiplication, Problem 3.mp4 35.28MB
008 Matrix multiplication does not have the zero-product property.en.srt 3.60KB
008 Matrix multiplication does not have the zero-product property.mp4 17.53MB
008 Notes Linear combinations.pdf 606.31KB
008 Possible solution sets of 3 × 2 systems of linear equations.en.srt 8.68KB
008 Possible solution sets of 3 × 2 systems of linear equations.mp4 37.62MB
008 Slides Linear combinations.pdf 1.16MB
009 Conclusion 4_ Determinant of kA for any k ∈ R.en.srt 8.57KB
009 Conclusion 4_ Determinant of kA for any k ∈ R.mp4 43.03MB
009 Gaussian elimination, Problem 3.en.srt 28.98KB
009 Gaussian elimination, Problem 3.mp4 558.28MB
009 Linear transformations.en.srt 26.76KB
009 Linear transformations.mp4 123.63MB
009 Matrix inverse, Problem 7.en.srt 18.32KB
009 Matrix inverse, Problem 7.mp4 387.07MB
009 Matrix multiplication and systems of equations, Problem 4.en.srt 11.00KB
009 Matrix multiplication and systems of equations, Problem 4.mp4 49.96MB
009 Possible solution sets of 3 × 3 systems of linear equations.en.srt 11.31KB
009 Possible solution sets of 3 × 3 systems of linear equations.mp4 52.60MB
009 Slides Matrices.pdf 4.80MB
009 There is no cancellation law for matrix multiplication.en.srt 6.28KB
009 There is no cancellation law for matrix multiplication.mp4 26.92MB
010 Elementary column operations.en.srt 14.36KB
010 Elementary column operations.mp4 208.11MB
010 Elementary operations and elementary matrices.en.srt 12.61KB
010 Elementary operations and elementary matrices.mp4 71.57MB
010 Gaussian elimination, Problem 4.en.srt 18.03KB
010 Gaussian elimination, Problem 4.mp4 376.41MB
010 Inverse matrices; not all non-zero square matrices have an inverse.en.srt 11.32KB
010 Inverse matrices; not all non-zero square matrices have an inverse.mp4 68.61MB
010 Matrix—vector multiplication.en.srt 8.49KB
010 Matrix—vector multiplication.mp4 60.13MB
010 Possible solution sets of 2 × 3 systems of linear equations.en.srt 4.15KB
010 Possible solution sets of 2 × 3 systems of linear equations.mp4 22.45MB
010 Slides Linear transformations.pdf 2.16MB
010 Transposed matrix, definition and some examples.en.srt 5.47KB
010 Transposed matrix, definition and some examples.mp4 75.79MB
011 Gaussian elimination, Problem 5.en.srt 16.04KB
011 Gaussian elimination, Problem 5.mp4 312.42MB
011 How to compute 2-by-2 determinants from the definition.en.srt 7.63KB
011 How to compute 2-by-2 determinants from the definition.mp4 56.53MB
011 Inverse elementary operations and their matrices.en.srt 6.81KB
011 Inverse elementary operations and their matrices.mp4 35.05MB
011 Inverse matrix for 2-by-2 matrices; non-zero determinant.en.srt 10.95KB
011 Inverse matrix for 2-by-2 matrices; non-zero determinant.mp4 129.29MB
011 Possible solution sets of m × n systems of linear equations.en.srt 6.29KB
011 Possible solution sets of m × n systems of linear equations.mp4 40.92MB
011 Rules for computations with real numbers.en.srt 11.41KB
011 Rules for computations with real numbers.mp4 59.47MB
011 Slides Matrix vector multiplication.pdf 1.19MB
011 Trace of a matrix, definition and an example.en.srt 3.60KB
011 Trace of a matrix, definition and an example.mp4 20.22MB
012 A really important theorem.en.srt 5.91KB
012 A really important theorem.mp4 67.09MB
012 Gaussian elimination, Problem 6.en.srt 16.41KB
012 Gaussian elimination, Problem 6.mp4 315.33MB
012 How to compute 3-by-3 determinants from the definition.en.srt 15.51KB
012 How to compute 3-by-3 determinants from the definition.mp4 82.36MB
012 Pythagorean Theorem and distance between points.en.srt 16.92KB
012 Pythagorean Theorem and distance between points.mp4 66.55MB
012 Slides Rules for computations with real numbers.pdf 150.36KB
012 Solving matrix equations, Problem 2.en.srt 18.88KB
012 Solving matrix equations, Problem 2.mp4 343.30MB
012 Various matrix operations, Problem 7.en.srt 13.36KB
012 Various matrix operations, Problem 7.mp4 238.82MB
013 Four equivalent statements.en.srt 16.62KB
013 Four equivalent statements.mp4 148.25MB
013 Powers of matrices; powers of diagonal matrices.en.srt 3.96KB
013 Powers of matrices; powers of diagonal matrices.mp4 19.24MB
013 Sarrus’ rule for 3-by-3 determinants.en.srt 23.05KB
013 Sarrus’ rule for 3-by-3 determinants.mp4 338.86MB
013 Sine, cosine, and pythagorean identity.en.srt 6.44KB
013 Sine, cosine, and pythagorean identity.mp4 31.79MB
013 Slides Pythagorean Theorem and distance between points.pdf 689.54KB
013 Various matrix operations, Problem 8.en.srt 21.49KB
013 Various matrix operations, Problem 8.mp4 287.18MB
013 What happens if the system is inconsistent_.en.srt 4.72KB
013 What happens if the system is inconsistent_.mp4 36.28MB
014 Computation rules for transposed matrices.en.srt 11.08KB
014 Computation rules for transposed matrices.mp4 139.38MB
014 Cosine Rule.en.srt 12.35KB
014 Cosine Rule.mp4 55.02MB
014 Determinant of transposed matrix; row operations.en.srt 18.50KB
014 Determinant of transposed matrix; row operations.mp4 76.32MB
014 Gaussian elimination, Problem 7.en.srt 6.05KB
014 Gaussian elimination, Problem 7.mp4 122.99MB
014 Slides Sine cosine and pythagorean identity.pdf 632.83KB
015 Evaluating determinants by cofactor expansion along rows or columns.en.srt 47.95KB
015 Evaluating determinants by cofactor expansion along rows or columns.mp4 620.22MB
015 Preparation to the general formulation of the algorithm; REF and RREF matrices.en.srt 17.44KB
015 Preparation to the general formulation of the algorithm; REF and RREF matrices.mp4 178.11MB
015 Slides Cosine Rule.pdf 684.77KB
015 Supplement to Video 83; Inverse of a product.en.srt 11.61KB
015 Supplement to Video 83; Inverse of a product.mp4 118.61MB
016 Evaluating determinants by row or column reduction.en.srt 13.28KB
016 Evaluating determinants by row or column reduction.mp4 156.51MB
016 How to read solutions from REF and RREF matrices_.en.srt 28.80KB
016 How to read solutions from REF and RREF matrices_.mp4 402.56MB
016 Inverse of a transposed matrix.en.srt 5.03KB
016 Inverse of a transposed matrix.mp4 26.83MB
016 Slides Different ways of looking at equations.pdf 122.79KB
017 Determinant of inverse.en.srt 6.80KB
017 Determinant of inverse.mp4 31.70MB
017 General formulation of the algorithm in Gauss–Jordan elimination.en.srt 28.32KB
017 General formulation of the algorithm in Gauss–Jordan elimination.mp4 458.12MB
017 Slides Solution set.pdf 2.49MB
017 Various rules, Problem 3.en.srt 15.37KB
017 Various rules, Problem 3.mp4 223.39MB
018 Gauss–Jordan elimination, Problem 8.en.srt 18.72KB
018 Gauss–Jordan elimination, Problem 8.mp4 312.68MB
018 Properties of determinants, Problem 1.en.srt 5.82KB
018 Properties of determinants, Problem 1.mp4 100.97MB
018 Slides Linear and nonlinear equations.pdf 328.37KB
019 Gauss–Jordan elimination, Problem 9.en.srt 9.23KB
019 Gauss–Jordan elimination, Problem 9.mp4 191.99MB
019 Properties of determinants, Problem 2.en.srt 7.26KB
019 Properties of determinants, Problem 2.mp4 124.14MB
019 Slides Systems of linear equations.pdf 2.12MB
020 Gaussian elimination, Problem 10.en.srt 6.30KB
020 Gaussian elimination, Problem 10.mp4 112.24MB
020 Properties of determinants, Problem 3.en.srt 10.12KB
020 Properties of determinants, Problem 3.mp4 190.43MB
020 Slides Solution sets of systems of linear equations.pdf 1.32MB
021 Determinant equations, Problem 4.en.srt 9.37KB
021 Determinant equations, Problem 4.mp4 175.60MB
021 Gauss–Jordan elimination, Problem 11.en.srt 19.41KB
021 Gauss–Jordan elimination, Problem 11.mp4 406.45MB
021 Slides An example of a 2 by 2 system of linear equations A graphical solution.pdf 486.16KB
022 Determinant equations, Problem 5.en.srt 15.79KB
022 Determinant equations, Problem 5.mp4 301.98MB
022 Gauss–Jordan elimination, Problem 12.en.srt 26.02KB
022 Gauss–Jordan elimination, Problem 12.mp4 520.49MB
022 Slides Possible solution sets of 2 by 2 systems of linear equations.pdf 984.73KB
023 Determinant equations, Problem 6.en.srt 7.58KB
023 Determinant equations, Problem 6.mp4 36.97MB
023 Gauss–Jordan elimination, Problem 13.en.srt 27.06KB
023 Gauss–Jordan elimination, Problem 13.mp4 566.79MB
023 Slides Possible solution sets of 3 by 2 systems of linear equations Overdetermined systems.pdf 0B
024 Determinant equations, Problem 7.en.srt 9.42KB
024 Determinant equations, Problem 7.mp4 29.85MB
024 Slides Possible solution sets of 3 by 3 systems of linear equations.pdf 2.27MB
025 Invertible matrices, determinant test with a proof, Problem 8.en.srt 26.17KB
025 Invertible matrices, determinant test with a proof, Problem 8.mp4 331.85MB
025 Slides Possible solution sets of 2 by 3 systems of linear equations Underdetermined systems.pdf 0B
026 Cramer’s rule, a proof, an example, and a geometrical interpretation.en.srt 20.03KB
026 Cramer’s rule, a proof, an example, and a geometrical interpretation.mp4 206.73MB
026 Slides Possible solution sets of m by n systems of linear equations.pdf 1.03MB
027 Cramer’s rule, Problem 9.en.srt 15.05KB
027 Cramer’s rule, Problem 9.mp4 231.82MB
027 Notes An example of a 2 by 2 system of linear equations An algebraical solution.pdf 747.17KB
027 Slides An example of a 2 by 2 system of linear equations An algebraical solution.pdf 270.76KB
028 Inverse matrix, an explicit formula.en.srt 28.35KB
028 Inverse matrix, an explicit formula.mp4 199.93MB
028 Slides Three elementary operations.pdf 910.61KB
029 Invertible matrices, Problem 10.en.srt 15.35KB
029 Invertible matrices, Problem 10.mp4 180.07MB
029 Slides What is Gauss Jordan and Gaussian elimination.pdf 1.21MB
030 Problem 11, a large determinant.en.srt 8.21KB
030 Problem 11, a large determinant.mp4 43.08MB
030 Slides Gauss Jordan elimination Example 2 by 2 unique solution.pdf 466.54KB
031 Problem 12, another large determinant.en.srt 16.36KB
031 Problem 12, another large determinant.mp4 267.97MB
031 Slides The same example solved with Gaussian elimination and back-substitution.pdf 1.04MB
032 Problem 13_ a trigonometric determinant.en.srt 9.75KB
032 Problem 13_ a trigonometric determinant.mp4 203.05MB
032 Slides The same example solved with matrix operations Coefficient matrix and augmented matrix.pdf 2.01MB
033 Notes How to write the augmented matrix for a given system of equations Problem 1.pdf 776.28KB
033 Problem 14_ Vandermonde determinant.en.srt 27.48KB
033 Problem 14_ Vandermonde determinant.mp4 456.43MB
033 Slides How to write the augmented matrix for a given system of equations Problem 1.pdf 166.95KB
034 Notes How to write system of equations corresponding to a given augmented matrix Problem 2.pdf 536.88KB
034 Slides How to write system of equations corresponding to a given augmented matrix Problem 2.pdf 170.09KB
035 Notes Gaussian elimination Problem 3.pdf 2.11MB
035 Slides Gaussian elimination Problem 3.pdf 169.10KB
036 Notes Gaussian elimination Problem 4.pdf 1.87MB
036 Slides Gaussian elimination Problem 4.pdf 167.57KB
037 Notes Gaussian elimination Problem 5.pdf 1.35MB
037 Slides Gaussian elimination Problem 5.pdf 168.26KB
038 Notes Gaussian elimination Problem 6.pdf 1.23MB
038 Slides Gaussian elimination Problem 6.pdf 141.72KB
039 Slides What happens if the system is inconsistent.pdf 348.67KB
040 Notes Gaussian elimination Problem 7.pdf 559.79KB
040 Slides Gaussian elimination Problem 7.pdf 141.84KB
041 Notes Preparation to the general formulation of the algorithm REF and RREF matrices.pdf 569.81KB
041 Slides Preparation to the general formulation of the algorithm REF and RREF matrices.pdf 1.80MB
042 Notes How to read solutions from REF and RREF matrices.pdf 1.70MB
042 Slides How to read solutions from REF and RREF matrices.pdf 1.01MB
043 Notes General formulation of the algorithm in Gauss Jordan elimination.pdf 1.88MB
043 Slides General formulation of the algorithm in Gauss Jordan elimination.pdf 906.80KB
044 Notes Gauss Jordan elimination Problem 8.pdf 1.47MB
044 Slides Gauss Jordan elimination Problem 8.pdf 210.90KB
045 Notes Gauss Jordan elimination Problem 9.pdf 1.02MB
045 Slides Gauss Jordan elimination Problem 9.pdf 260.79KB
046 Notes Gauss Jordan elimination Problem 10.pdf 537.05KB
046 Slides Gauss Jordan elimination Problem 10.pdf 198.30KB
047 Notes Gauss Jordan elimination Problem 11.pdf 2.11MB
047 Slides Gauss Jordan elimination Problem 11.pdf 143.54KB
048 Notes Gaussian elimination Problem 12.pdf 2.44MB
048 Slides Gaussian elimination Problem 12.pdf 144.71KB
049 Article-Solved-Problems-Systems-of-Equations.pdf 120.74KB
049 Notes Gauss Jordan elimination Problem 13.pdf 2.21MB
049 Slides Gauss Jordan elimination Problem 13.pdf 265.96KB
050 Slides Solving systems of linear equations in Linear Algebra and Geometry.pdf 203.82KB
051 Notes Problem 1 Calculus.pdf 668.44KB
051 Slides Problem 1 Calculus.pdf 269.06KB
052 Notes Problem 2 Calculus.pdf 1.13MB
052 Slides Problem 2 Calculus.pdf 329.84KB
053 Notes Problem 3 Calculus.pdf 2.13MB
053 Slides Problem 3 Calculus.pdf 144.27KB
054 Notes Problem 4 Calculus.pdf 2.54MB
054 Slides Problem 4 Calculus.pdf 144.80KB
055 Notes Problem 5 Chemistry.pdf 1.37MB
055 Slides Problem 5 Chemistry.pdf 223.30KB
056 Notes Problem 6 Electrical circuits.pdf 1.33MB
056 Slides Problem 6 Electrical circuits.pdf 161.24KB
057 Slides Introduction to matrices.pdf 1.69MB
058 Slides Different types of matrices.pdf 308.25KB
059 Slides Matrix addition and subtraction Problem 1.pdf 917.81KB
060 Slides Matrix scaling with geometrical interpretation.pdf 1.15MB
061 Notes Matrix scaling Problem 2.pdf 418.28KB
061 Slides Matrix scaling Problem 2.pdf 496.69KB
062 Slides Matrix multiplication with geometrical interpretation.pdf 2.47MB
063 Slides Matrix multiplication how to do.pdf 1.87MB
064 Slides Matrix multiplication Problem 3.pdf 2.08MB
065 Slides Matrix multiplication and systems of equations Problem 4.pdf 1.25MB
066 Notes Transposed matrix Definition and some examples.pdf 399.44KB
066 Slides Transposed matrix Definition and some examples.pdf 744.38KB
067 Slides Trace of a matrix Definition and an example.pdf 751.16KB
068 Notes Various matrix operations Problem 7.pdf 900.55KB
068 Slides Various matrix operations Problem 7.pdf 190.25KB
069 Notes Various matrix operations Problem 8.pdf 1.29MB
069 Slides Various matrix operations Problem 8.pdf 600.88KB
070 Slides Properties of matrix operations An introduction.pdf 285.00KB
071 Slides Matrix addition has all the good properties.pdf 711.47KB
072 Notes Matrix multiplication has a neutral element for square matrices.pdf 587.20KB
072 Slides Matrix multiplication has a neutral element for square matrices.pdf 158.13KB
073 Notes Matrix multiplication is associative.pdf 1.07MB
073 Slides Matrix multiplication is associative.pdf 1.72MB
074 Slides Matrix multiplication is not commutative.pdf 1.58MB
075 Notes Sometimes commutativity happens Problem 1.pdf 1.42MB
075 Slides Sometimes commutativity happens Problem 1.pdf 263.58KB
076 Notes Two distributive laws.pdf 632.07KB
076 Slides Two distributive laws.pdf 280.48KB
077 Slides Matrix multiplication does not have the zero-product property.pdf 168.74KB
078 Slides There is no cancellation law for matrix multiplication.pdf 3.89MB
079 Slides Inverse matrices Not all non-zero square matrices have an inverse.pdf 315.90KB
080 Notes Inverse matrix for 2-by-2 matrices Non-zero determinant.pdf 465.75KB
080 Slides Inverse matrix for 2-by-2 matrices Non-zero determinant.pdf 1.94MB
081 Notes Solving matrix equations Problem 2.pdf 1.35MB
081 Slides Solving matrix equations Problem 2.pdf 1.88MB
082 Slides Powers of matrices Powers of diagonal matrices.pdf 668.32KB
083 Notes Computation rules for transposed matrices.pdf 686.01KB
083 Slides Computation rules for transposed matrices.pdf 293.06KB
084 Notes Supplement to Video 83.pdf 488.42KB
084 Slides Supplement to Video 83 Inverse of a product.pdf 572.49KB
085 Slides Inverse of a transposed matrix.pdf 350.13KB
086 Article-Solved-Problems-Matrix-Arithmetics.pdf 104.45KB
086 Notes Various rules Problem 3.pdf 970.84KB
086 Slides Various rules Problem 3.pdf 620.24KB
087 Notes Inverse matrices Introduction to the algorithm.pdf 1.46MB
087 Slides Inverse matrices Introduction to the algorithm.pdf 106.52KB
088 Slides Algorithm for inverse matrices An example.pdf 3.28MB
089 Notes Matrix inverse Problem 1.pdf 1.42MB
089 Slides Matrix inverse Problem 1.pdf 193.01KB
090 Notes Matrix inverse Problem 2.pdf 658.95KB
090 Slides Matrix inverse Problem 2.pdf 184.61KB
091 Notes Matrix equations Problem 3.pdf 1.15MB
091 Slides Matrix equations Problem 3.pdf 1.81MB
092 Notes Matrix equations Problem 4.pdf 744.74KB
092 Slides Matrix equations Problem 4.pdf 1.81MB
093 Notes Matrix equations Problem 5.pdf 1.23MB
093 Slides Matrix equations Problem 5.pdf 171.74KB
094 Notes Matrix equations Problem 6.pdf 1.83MB
094 Slides Matrix equations Problem 6.pdf 171.74KB
095 Notes Matrix inverse Problem 7.pdf 1.69MB
095 Slides Matrix inverse Problem 7.pdf 292.74KB
096 Slides Elementary operations and elementary matrices.pdf 1.46MB
097 Slides Inverse elementary operations and their matrices.pdf 3.26MB
098 Slides A really important theorem.pdf 648.58KB
099 Article-Solved-Problems-Matrix-Inverse.pdf 166.58KB
099 Notes Four equivalent statements.pdf 640.46KB
099 Slides Four equivalent statements.pdf 1.98MB
100 Notes Formally about the number of solutions to systems of linear equations.pdf 1.79MB
100 Slides Formally about the number of solutions to systems of linear equations.pdf 720.42KB
101 Notes Two more statements in our important theorem.pdf 715.80KB
101 Slides Two more statements in our important theorem.pdf 708.47KB
102 Notes Solution of a linear system using A inverse Problem 1.pdf 1.37MB
102 Slides Solution of a linear system using A inverse Problem 1.pdf 825.54KB
103 Notes Determining consistency by elimination Problem 2.pdf 2.25MB
103 Slides Determining consistency by elimination Problem 2.pdf 721.27KB
104 Notes Matrix equations Problem 3.pdf 949.43KB
104 Slides Matrix equations Problem 3.pdf 293.91KB
105 Slides Why the determinants are important.pdf 736.67KB
106 Slides 2-by-2 determinants Notation for n by n determinants.pdf 562.87KB
107 Slides Geometrical interpretations of determinants.pdf 3.44MB
108 Slides Geometrically about the determinant of a product.pdf 2.08MB
109 Slides Definition of determinants.pdf 5.19MB
110 Slides Conclusion 1 Determinant of matrices with interchanged columns.pdf 2.86MB
111 Notes Conclusion 2 What happens when one column is a linear combination of the other columns.pdf 1.33MB
111 Slides Conclusion 2 What happens when one column is a linear combination of the other columns.pdf 3.83MB
112 Notes Conclusion 3 About adding a multiple of a column to another column.pdf 546.39KB
112 Slides Conclusion 3 About adding a multiple of a column to another column.pdf 733.65KB
113 Slides Conclusion 4 Determinant of kA for any real k.pdf 1.82MB
114 Notes Elementary column operations.pdf 888.15KB
114 Slides Elementary column operations.pdf 793.98KB
115 Slides How to compute 2 by 2 determinants from the definition.pdf 1.06MB
116 Slides How to compute 3 by 3 determinants from the definition.pdf 2.17MB
117 Notes Sarrus method for 3 by 3 determinants.pdf 848.04KB
117 Slides Sarrus method for 3 by 3 determinants.pdf 742.23KB
118 Slides Determinant of transposed matrix Row operations.pdf 1.67MB
119 Notes Cofactor expansion along columns or rows.pdf 2.97MB
119 Slides Cofactor expansion along columns or rows.pdf 2.67MB
120 Notes Evaluating determinants by row or column reduction.pdf 960.03KB
120 Slides Evaluating determinants by row or column reduction.pdf 1.37MB
121 Slides Determinant of inverse.pdf 1.21MB
122 Notes Properties of determinants Problem 1.pdf 650.74KB
122 Slides Properties of determinants Problem 1.pdf 2.51MB
123 Notes Properties of determinants Problem 2.pdf 795.35KB
123 Slides Properties of determinants Problem 2.pdf 1.72MB
124 Notes Properties of determinants Problem 3.pdf 794.44KB
124 Slides Properties of determinants Problem 3.pdf 2.33MB
125 Notes Determinant equations Problem 4.pdf 547.55KB
125 Slides Determinant equations Problem 4.pdf 274.19KB
126 Notes Determinant equations Problem 5.pdf 1.32MB
126 Slides Determinant equations Problem 5.pdf 274.15KB
127 Slides Determinant equations Problem 6.pdf 525.85KB
128 Slides Determinant equations Problem 7.pdf 723.39KB
129 Notes Invertible matrices Determinant test with a proof Problem 8.pdf 1.00MB
129 Slides Invertible matrices Determinant test with a proof Problem 8.pdf 1.96MB
130 Notes Cramers rule Proof Example Geometrical interpretation.pdf 791.82KB
130 Slides Cramers rule Proof Example Geometrical interpretation.pdf 1.56MB
131 Notes Cramers rule, Problem 9.pdf 1.20MB
131 Slides Cramers rule, Problem 9.pdf 1.11MB
132 Notes Inverse matrix An explicit formula.pdf 688.58KB
132 Slides Inverse matrix An explicit formula.pdf 2.82MB
133 Notes Inverse matrix An explicit formula Problem 10.pdf 1.02MB
133 Slides Inverse matrix An explicit formula Problem 10.pdf 1007.75KB
134 Slides Problem 11 A large determinant.pdf 1.18MB
135 Notes Problem 12 Another large determinant.pdf 1.32MB
135 Slides Problem 12 Another large determinant.pdf 206.43KB
136 Notes Problem 13 A trigonometric determinant.pdf 1.21MB
136 Slides Problem 13 A trigonometric determinant.pdf 221.88KB
137 Article-Solved-Problems-Determinants.pdf 1.54MB
137 Notes Problem 14 Vandermonde determinant.pdf 2.42MB
137 Slides Problem 14 Vandermonde determinant.pdf 1.08MB
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