Name of the Assistant Professor : Prof. Rajni

Name of the Assistant Professor : Prof. Rajni

<p> LESSON PLAN Name of the Assistant Professor : Prof. Rajni Class and Section : B.Sc. III (C) Subject Lesson Plan : Linear Algebra Month : January 2018 Date Topics</p><p>01-01-2018 Vector Spaces</p><p>02-01-2018 Vector Spaces</p><p>03-01-2018 Vector Sub spaces</p><p>04-01-2018 Vector Subspaces</p><p>05-01-2018 Sum and Direct sum of sub spaces</p><p>06-01-2018 Sum and Direct sum of sub spaces</p><p>07-01-2018 SUNDAY</p><p>08-01-2018 Sum and Direct sum of sub spaces</p><p>09-01-2018 L. D. and L. I. Subsets of a Vector Space</p><p>10-01-2018 L. D. and L. I. Subsets of a Vector Space</p><p>11-01-2018 Finitely Generated Vector Space</p><p>12-01-2018 Finitely Generated Vector Space</p><p>13-01-2018 Finitely Generated Vector Space</p><p>14-01-2018 SUNDAY</p><p>15-01-2018 Existence theorem for Basis</p><p>16-01-2018 Existence theorem for Basis</p><p>1 | P a g e Date Particulars</p><p>17-01-2018 Finite Dimensional Vector Spaces</p><p>18-01-2018 Finite Dimensional Vector Spaces</p><p>19-01-2018 Finite Dimensional Vector Spaces</p><p>20-01-2018 Finite Dimensional Vector Spaces</p><p>21-01-2018 SUNDAY</p><p>22-01-2018 VASANT PANCHAMI</p><p>23-01-2018 Invariance in number of elements of basis sets</p><p>24-01-2018 SIR CHOTU RAM JAYANTI</p><p>25-01-2018 Dimensions Of Vector Space</p><p>26-01-2018 REPUBLIC DAY</p><p>27-01-2018 Dimensions Of Vector Space</p><p>28-01-2018 SUNDAY</p><p>29-01-2018 Quotient space and its dimension</p><p>30-01-2018 Quotient space and its dimension</p><p>31-01-2018 GURU RAVIDAS BIRTHDAY</p><p>2 | P a g e LESSON PLAN Name of the Assistant Professor : Prof. Rajni Class and Section : B.Sc. III (C) Subject Lesson Plan : Linear Algebra Month : February 2018 Date Topics</p><p>01-02-2018 Homomorphism and Isomorphism of Vector Spaces</p><p>02-02-2018 Homomorphism and Isomorphism of Vector Spaces</p><p>03-02-2018 Homomorphism and Isomorphism of Vector Spaces</p><p>04-02-2018 SUNDAY</p><p>05-02-2018 Linear Transformations and Linear Forms on Vector Spaces</p><p>06-02-2018 Linear Transformations and Linear Forms on Vector Spaces</p><p>07-02-2018 Linear Transformations and Linear Forms on Vector Spaces</p><p>08-02-2018 Vector space of all linear transformations</p><p>09-02-2018 Vector space of all linear transformations</p><p>10-02-2018 MAHARSHI DAYANAND SARASWATI JAYANTI</p><p>11-02-2018 SUNDAY</p><p>12-02-2018 Dual Spaces and Bidual spaces</p><p>13-02-2018 MAHA SHIVRATRI</p><p>14-02-2018 Dual Spaces and Bidual spaces</p><p>15-02-2018 Dual Spaces and Bidual spaces</p><p>16-02-2018 Annihilator of sub spaces of f. d. vector spaces</p><p>3 | P a g e Date Particulars</p><p>17-02-2018 Annihilator of sub spaces of f. d. vector spaces</p><p>18-02-2018 SUNDAY</p><p>19-02-2018 Annihilator of sub spaces of f. d. vector spaces</p><p>20-02-2018 Annihilator of sub spaces of f. d. vector spaces</p><p>21-02-2018 Null Space and Range Space of a Linear Transformation</p><p>22-02-2018 Null Space and Range Space of a Linear Transformation</p><p>23-02-2018 Null Space and Range Space of a Linear Transformation</p><p>24-02-2018 Rank and Nullity Theorem</p><p>25-02-2018 SUNDAY</p><p>26-02-2018 Rank and Nullity Theorem</p><p>27-02-2018 Rank and Nullity Theorem</p><p>28-02-2018 VACATION </p><p>4 | P a g e LESSON PLAN Name of the Assistant Professor : Prof. Rajni Class and Section : B.Sc. III (C) Subject Lesson Plan : Linear Algebra Month : March 2018 Date Topics</p><p>01-03-2018 GURU RAVIDAS BIRTHDAY</p><p>02-03-2018 HOLI</p><p>03-03-2018 VACATION</p><p>04-03-2018 SUNDAY</p><p>05-03-2018 Algebra of Linear Transformation</p><p>06-03-2018 Algebra of Linear Transformation</p><p>07-03-2018 Algebra of Linear Transformation</p><p>08-03-2018 Algebra of Linear Transformation</p><p>09-03-2018 Algebra of Linear Transformation</p><p>10-03-2018 Minimal Polynomial of a Linear Transformations</p><p>11-03-2018 SUNDAY</p><p>12-03-2018 Minimal Polynomial of a Linear Transformations</p><p>13-03-2018 Singular and Non Singular Linear Transformations</p><p>14-03-2018 Singular and Non Singular Linear Transformations</p><p>15-03-2018 Matrix of a Linear Transformation</p><p>16-03-2018 Matrix of a Linear Transformation</p><p>5 | P a g e Date Particulars</p><p>17-03-2018 Change of Basis</p><p>18-03-2018 SUNDAY</p><p>19-03-2018 Change of Basis</p><p>20-03-2018 Change of Basis</p><p>21-03-2018 Change of Basis</p><p>22-03-2018 Change of Basis</p><p>23-03-2018 SHAHEEDI DIWAS OF BHAGAT SINGH, RAJGURU & SUKHDEV</p><p>24-03-2018 Eigen Values and Eigen Vectors of Linear Transformations</p><p>25-03-2018 SUNDAY/ RAM NAVMI</p><p>26-03-2018 Eigen Values and Eigen Vectors of Linear Transformations</p><p>27-03-2018 Eigen Values and Eigen Vectors of Linear Transformations</p><p>28-03-2018 Eigen Values and Eigen Vectors of Linear Transformations</p><p>29-03-2018 MAHAVIR JAYANTI</p><p>30-03-2018 Inner Product Spaces</p><p>31-03-2018 Inner Product Spaces</p><p>6 | P a g e LESSON PLAN Name of the Assistant Professor : Prof. Rajni Class and Section : B.Sc. III (C) Subject Lesson Plan : Linear Algebra Month : April 2018 Date Topics</p><p>01-04-2018 SUNDAY</p><p>02-04-2018 Inner Product Spaces</p><p>03-04-2018 Inner Product Spaces</p><p>04-04-2018 Cauchy-Schwarz inequality</p><p>05-04-2018 Orthogonal Vectors</p><p>06-04-2018 Orthogonal Vectors</p><p>07-04-2018 Orthogonal Vectors</p><p>08-04-2018 SUNDAY</p><p>09-04-2018 Orthogonal Complements</p><p>10-04-2018 Orthogonal Complements</p><p>11-04-2018 Orthogonal sets and Basis</p><p>12-04-2018 Orthogonal sets and Basis</p><p>13-04-2018 Orthogonal sets and Basis</p><p>14-04-2018 DR AMBEDKAR JAYANTI / VAISAKHI</p><p>15-04-2018 SUNDAY</p><p>16-04-2018 Bessel's Inequality</p><p>7 | P a g e Date Particulars</p><p>17-04-2018 Gram-Schmidt Orthogonalization Process</p><p>18-04-2018 PARASHURAMA JAYANTI</p><p>19-04-2018 Gram-Schmidt Orthogonalization Process</p><p>20-04-2018 Gram-Schmidt Orthogonalization Process</p><p>21-04-2018 Adjoint of a Linear Transformation and its Properties</p><p>22-04-2018 SUNDAY</p><p>23-04-2018 Adjoint of a Linear Transformation and its Properties</p><p>24-04-2018 Adjoint of a Linear Transformation and its Properties</p><p>25-04-2018 Adjoint of a Linear Transformation and its Properties</p><p>26-04-2018 Adjoint of a Linear Transformation and its Properties</p><p>27-04-2018 Unitary Linear Transformations</p><p>28-04-2018 Unitary Linear Transformations</p><p>29-04-2018 Unitary Linear Transformations</p><p>30-04-2018 Unitary Linear Transformations</p><p>8 | P a g e</p>

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