Канал: Anu V

5.9-5.12-Two different types of group structures of order 4. Also draw the subgroup diagrams.

5.9-5.12-Two different types of group structures of order 4. Also draw the subgroup diagrams.

11.3 - 11. 4 - Z_2×Z_3 is cyclic, Z_3×Z_3 is not cyclic, Z_2×Z_2 is not cyclic

11.3 - 11. 4 - Z_2×Z_3 is cyclic, Z_3×Z_3 is not cyclic, Z_2×Z_2 is not cyclic

3.9 - UG Abstract Algebra -Check whether (Z,+) is isomorphic to (2Z,+)

3.9 - UG Abstract Algebra -Check whether (Z,+) is isomorphic to (2Z,+)

3 Sum the series sinh⁡ α-1/2 sinh⁡ 2α+ 1/3 sinh⁡ 3α-… Summation of Infinite Series

3 Sum the series sinh⁡ α-1/2 sinh⁡ 2α+ 1/3 sinh⁡ 3α-… Summation of Infinite Series

2 Sum the series 1/2 sin⁡ α+1.3/2.4 sin⁡2α+1.3.5/2.4.6 sin⁡ 3α+… Summation of Series

2 Sum the series 1/2 sin⁡ α+1.3/2.4 sin⁡2α+1.3.5/2.4.6 sin⁡ 3α+… Summation of Series

1. Sum the series sin⁡α-sin⁡(α+2β)/2!+sin⁡(α+4β)/4!+....Summation of Infinite Series.

1. Sum the series sin⁡α-sin⁡(α+2β)/2!+sin⁡(α+4β)/4!+....Summation of Infinite Series.

Conjugate Diameters of Ellipse - Property 7

Conjugate Diameters of Ellipse - Property 7

Conjugate Diameters of Ellipse - Property 5

Conjugate Diameters of Ellipse - Property 5

Pole and Polar : Problem 10 -

Pole and Polar : Problem 10 -

7.2.2(b) - Module III - Real Analysis - Riemann Integrability of Dirichlet Function

7.2.2(b) - Module III - Real Analysis - Riemann Integrability of Dirichlet Function

Lattice - Determine whether the posets with these Hasse Diagrams are lattices

Lattice - Determine whether the posets with these Hasse Diagrams are lattices

Part 8 (Qn. 22) - UQ Feb 2023 - Basic Logic - Foundation of Mathematics

Part 8 (Qn. 22) - UQ Feb 2023 - Basic Logic - Foundation of Mathematics

Part 1 (1-3) - Feb 2023 - Previous University Questions - Foundation of Mathematics

Part 1 (1-3) - Feb 2023 - Previous University Questions - Foundation of Mathematics

37.11-37.12-Unit II - PG Abstract Algebra - No group of order 20 and 30 are simple.

37.11-37.12-Unit II - PG Abstract Algebra - No group of order 20 and 30 are simple.

14.1- Factor Groups from Homomorphisms- Unit III - UG Abstract Algebra- Unit I - PG Abstract Algebra

14.1- Factor Groups from Homomorphisms- Unit III - UG Abstract Algebra- Unit I - PG Abstract Algebra

13 .16 - 13 .17 - Examples for Homomorphism, Kernel, Coset - Unit III - UG Abstract Algebra

13 .16 - 13 .17 - Examples for Homomorphism, Kernel, Coset - Unit III - UG Abstract Algebra

13 .13 - 13.15 - Unit III - Kernel of Homomorphism - UG Abstract Algebra

13 .13 - 13.15 - Unit III - Kernel of Homomorphism - UG Abstract Algebra

10 .4 -10. 6 - Unit 2 - Example for Left and Right Coset - UG Abstract Algebra - MG University

10 .4 -10. 6 - Unit 2 - Example for Left and Right Coset - UG Abstract Algebra - MG University

10 .3 - Unit 2 - Example for left and right coset - UG Abstract Algebra - Semester V - MG University

10 .3 - Unit 2 - Example for left and right coset - UG Abstract Algebra - Semester V - MG University

10 .1 - 10. 2 - Left and Right Coset - Unit 2 - UG Abstract Algebra

10 .1 - 10. 2 - Left and Right Coset - Unit 2 - UG Abstract Algebra

9. 20 - 9. 21 - Alternating Groups -Unit 2 - UG Abstract Algebra

9. 20 - 9. 21 - Alternating Groups -Unit 2 - UG Abstract Algebra

8 .14 - 8. 15 - Unit II - Image of a Subset, Lemma of Cayley' s Theorem - UG Abstract Algebra

8 .14 - 8. 15 - Unit II - Image of a Subset, Lemma of Cayley' s Theorem - UG Abstract Algebra

6 .14 - 6.15 - Unit I - UG Abstract Algebra (Subgroups of Finite Cyclic Groups)

6 .14 - 6.15 - Unit I - UG Abstract Algebra (Subgroups of Finite Cyclic Groups)

2.1.6 - 2. 1. 8 - Unit I - Functional Analysis - Linear Independence, Dimension of a Subspace

2.1.6 - 2. 1. 8 - Unit I - Functional Analysis - Linear Independence, Dimension of a Subspace

6.1.6 - Unit II - Real Analysis - Chain Rule

6.1.6 - Unit II - Real Analysis - Chain Rule

26 .16 - Abstract Algebra

26 .16 - Abstract Algebra

2.2.8 - Unit I - Functional Analysis - Can every metric on a vector space be obtained from a norm?

2.2.8 - Unit I - Functional Analysis - Can every metric on a vector space be obtained from a norm?

May, 2022 - Part 2 - 5 - 8 - UG Abstract Algebra - Previous University Questions

May, 2022 - Part 2 - 5 - 8 - UG Abstract Algebra - Previous University Questions

May, 2022 - 1 - 4 - Previous University Questions - UG Abstract Algebra

May, 2022 - 1 - 4 - Previous University Questions - UG Abstract Algebra

Problem 2 - Polar Equations - Analytic Geometry

Problem 2 - Polar Equations - Analytic Geometry

13.18 - 13. 20 ( Normal Subgroup) -Unit III- UG Abstract Algebra- Semester V-MG University

13.18 - 13. 20 ( Normal Subgroup) -Unit III- UG Abstract Algebra- Semester V-MG University

48.3 - 48.4 (The Conjugation Isomorphisms) - Unit III - Advanced Abstract Algebra - MG University

48.3 - 48.4 (The Conjugation Isomorphisms) - Unit III - Advanced Abstract Algebra - MG University

13. 4 - 13. 6 - Unit III - Section 13 - Examples of Homomorphism- UG Abstract Algebra -

13. 4 - 13. 6 - Unit III - Section 13 - Examples of Homomorphism- UG Abstract Algebra -

51.10-Unit IV-Advanced Abstract Algebra-MG University

51.10-Unit IV-Advanced Abstract Algebra-MG University

14 .13 - Unit I (PG) - Unit III (UG) - Section 14 - Abstract Algebra - Normal Subgroups

14 .13 - Unit I (PG) - Unit III (UG) - Section 14 - Abstract Algebra - Normal Subgroups

9 .11 - 9 .14 - Unit II - UG Abstract Algebra (Transposition)

9 .11 - 9 .14 - Unit II - UG Abstract Algebra (Transposition)

Unit III - Video 1 - 48.1 - 48.2 (Conjugate Elements) - Advanced Abstract Algebra- MG University

Unit III - Video 1 - 48.1 - 48.2 (Conjugate Elements) - Advanced Abstract Algebra- MG University

33.8 - Advanced Abstract Algebra-Unit I - MG University - Semester II - Unit I - Section 33 - 33.8

33.8 - Advanced Abstract Algebra-Unit I - MG University - Semester II - Unit I - Section 33 - 33.8

31.7 Corollary - Advanced Abstract Algebra - Unit I - Section 31

31.7 Corollary - Advanced Abstract Algebra - Unit I - Section 31

8.3.2 -Unit III-Spectral Theory-Lemma (Compactness of Product)

8.3.2 -Unit III-Spectral Theory-Lemma (Compactness of Product)

27 .24 - PG Abstract Algebra- Unit IV- If F is a field, every ideal in F[x] is principal

27 .24 - PG Abstract Algebra- Unit IV- If F is a field, every ideal in F[x] is principal

7.3.8 (Substitution Theorem) - UG Real Analysis - Unit III - MG University

7.3.8 (Substitution Theorem) - UG Real Analysis - Unit III - MG University

7.3.7 (Illustration of Fundamental Theorem of Calculus(Second Form))- UG Real Analysis - Unit III

7.3.7 (Illustration of Fundamental Theorem of Calculus(Second Form))- UG Real Analysis - Unit III

7.3.5 - 7.3.6 (Fundamental Theorem of Calculus (Second Form)) - UG Real Analysis - Unit III - MG Uty

7.3.5 - 7.3.6 (Fundamental Theorem of Calculus (Second Form)) - UG Real Analysis - Unit III - MG Uty

7.3.3 - 7.3.4 (Indefinite Integral) - UG Real Analysis - Unit III - MG University

7.3.3 - 7.3.4 (Indefinite Integral) - UG Real Analysis - Unit III - MG University

7.3.2 - UG Real Analysis - Unit III - Applications of Fundamental Theorem of Calculus (First Form)

7.3.2 - UG Real Analysis - Unit III - Applications of Fundamental Theorem of Calculus (First Form)

8 .1 Exercise (Q 5) (Previous University Question) - UG Real Analysis - Unit IV

8 .1 Exercise (Q 5) (Previous University Question) - UG Real Analysis - Unit IV

7 .1 Exercises (Q 11) (Previous University Question )- UG Real Analysis - Unit III

7 .1 Exercises (Q 11) (Previous University Question )- UG Real Analysis - Unit III

7. 3 Exercise 16 (c), (d) - UG Real Analysis - Unit III (Previous University Question)

7. 3 Exercise 16 (c), (d) - UG Real Analysis - Unit III (Previous University Question)

7 .3. 1 - UG Real Analysis - Unit III - Fundamental Theorem of Calculus (First Form)

7 .3. 1 - UG Real Analysis - Unit III - Fundamental Theorem of Calculus (First Form)

7 .2. 11 - 7 .2 .12 - UG Real Analysis - Unit III - Generalization of Additivity Theorem

7 .2. 11 - 7 .2 .12 - UG Real Analysis - Unit III - Generalization of Additivity Theorem

7 .2. 9 - 7 .2 .10 - UG Real Analysis - Unit III - Corollaries of Additivity Theorem

7 .2. 9 - 7 .2 .10 - UG Real Analysis - Unit III - Corollaries of Additivity Theorem

6. 3 .4 (c), (d) - Problems on L'Hospital's Rule I - Unit II - UG Real Analysis

6. 3 .4 (c), (d) - Problems on L'Hospital's Rule I - Unit II - UG Real Analysis

5.4.8 (Continuous Extension Theorem) - Real Analysis - Unit I - UG - VI Semester - MG University

5.4.8 (Continuous Extension Theorem) - Real Analysis - Unit I - UG - VI Semester - MG University

5 .4 .3 Uniform Continuity Theorem - Unit I - UG Real Analysis - MG University

5 .4 .3 Uniform Continuity Theorem - Unit I - UG Real Analysis - MG University

2 .5. 3 Theorem(Compactness) - Unit I - PG Functional Analysis- Semester III - MG University

2 .5. 3 Theorem(Compactness) - Unit I - PG Functional Analysis- Semester III - MG University

5 .3 .8- Corollary to Bolzano's Intermediate Value Theorem -Unit I - UG Real Analysis - Semester VI

5 .3 .8- Corollary to Bolzano's Intermediate Value Theorem -Unit I - UG Real Analysis - Semester VI

5. 3. 5 (Location of Roots Theorem) - Unit I - UG - Real Analysis - Semester VI

5. 3. 5 (Location of Roots Theorem) - Unit I - UG - Real Analysis - Semester VI

2 .4 .2 -Theorem (Completeness)-Unit I - Functional Analysis-Semester III - MG University

2 .4 .2 -Theorem (Completeness)-Unit I - Functional Analysis-Semester III - MG University

MG University - UG - Semester VI - Real Analysis - Unit I - 5 .3 .2 (Boundedness Theorem)

MG University - UG - Semester VI - Real Analysis - Unit I - 5 .3 .2 (Boundedness Theorem)

36 .11 (Third Sylow Theorem)- Unit II - PG Abstract Algebra - MG University

36 .11 (Third Sylow Theorem)- Unit II - PG Abstract Algebra - MG University

36.10 (Second Sylow Theorem )- Unit II - PG Abstract Algebra - Semester I -MG University --

36.10 (Second Sylow Theorem )- Unit II - PG Abstract Algebra - Semester I -MG University --

36.8 (First Sylow Theorem)- Unit II - PG Abstract Algebra - MG University

36.8 (First Sylow Theorem)- Unit II - PG Abstract Algebra - MG University

UG Abstract Algebra - Unit II - 9. 34 Exercises

UG Abstract Algebra - Unit II - 9. 34 Exercises

UG Abstract Algebra - Unit II - 8 . 52 Exercise ( Previous University Question)

UG Abstract Algebra - Unit II - 8 . 52 Exercise ( Previous University Question)

UG Abstract Algebra - Unit IV - 26. 7 - Factor (Quotient) Rings

UG Abstract Algebra - Unit IV - 26. 7 - Factor (Quotient) Rings

PG Abstract Algebra - Unit II - 34. 5 (Second Isomorphism Theorem)

PG Abstract Algebra - Unit II - 34. 5 (Second Isomorphism Theorem)

PG Abstract Algebra - Unit II - 34. 4

PG Abstract Algebra - Unit II - 34. 4

PG Abstract Algebra - Unit II - 34. 3

PG Abstract Algebra - Unit II - 34. 3

UG Abstract Algebra - Unit IV - 19 .13 - 19 .15 (Characteristic of a Ring)

UG Abstract Algebra - Unit IV - 19 .13 - 19 .15 (Characteristic of a Ring)

MG University - PG Abstract Algebra - Semester I- Unit I - Section 11 - 11. 17

MG University - PG Abstract Algebra - Semester I- Unit I - Section 11 - 11. 17

11 .16 If m divides the order of a finite abelian group G, then G has a subgroup of order m

11 .16 If m divides the order of a finite abelian group G, then G has a subgroup of order m

(4) 1.5.4 - Functional Analysis - Unit I (Completeness of l^p)

(4) 1.5.4 - Functional Analysis - Unit I (Completeness of l^p)

Functional Analysis - Unit I - Video 3 - 1. 5. 3 (Completeness of c)

Functional Analysis - Unit I - Video 3 - 1. 5. 3 (Completeness of c)

Functional Analysis - Unit I - Video 2 - 1. 5 .2

Functional Analysis - Unit I - Video 2 - 1. 5 .2

Functional Analysis - Unit I - Video 1 - 1 .5 .1 (Completeness of R^n and C^n)

Functional Analysis - Unit I - Video 1 - 1 .5 .1 (Completeness of R^n and C^n)

UG Abstract Algebra - Unit III - Section 14 - Factor Groups -Inner Automorphism - 14. 14 - 14 .15

UG Abstract Algebra - Unit III - Section 14 - Factor Groups -Inner Automorphism - 14. 14 - 14 .15

Foundations of Mathematics - Relations - Hasse Diagram

Foundations of Mathematics - Relations - Hasse Diagram

Theory of Equations - Reciprocal Equation - Ex. 18

Theory of Equations - Reciprocal Equation - Ex. 18

Foundations of Mathematics-Theory of Equations-Ferrari's Method- Problem 2. Solve x^4-3x^2-6x-2=0.

Foundations of Mathematics-Theory of Equations-Ferrari's Method- Problem 2. Solve x^4-3x^2-6x-2=0.

Foundations of Mathematics - Theory of Equations -- Ferrari's Method Problem 1

Foundations of Mathematics - Theory of Equations -- Ferrari's Method Problem 1

14 .2 - 14.3- Examples of Factor Group- UNIT III -UG Abstract Algebra -Section 14 - Factor Groups -

14 .2 - 14.3- Examples of Factor Group- UNIT III -UG Abstract Algebra -Section 14 - Factor Groups -

Foundations of Mathematics - Relations - Partial Ordering - Problem 6

Foundations of Mathematics - Relations - Partial Ordering - Problem 6

Foundations of Mathematics - Basic Logic - Direct Proofs

Foundations of Mathematics - Basic Logic - Direct Proofs

I Semester B. Sc. - Foundations of Mathematics - Basic Logic - Methods of Proving Theorems

I Semester B. Sc. - Foundations of Mathematics - Basic Logic - Methods of Proving Theorems

Theory of Equations - Multiple Roots - Problem 2 - x^5-x^3+4x^2-3x+2=0

Theory of Equations - Multiple Roots - Problem 2 - x^5-x^3+4x^2-3x+2=0

Foundation of Mathematics - Module III - Relations - Number of reflexive relations on a set

Foundation of Mathematics - Module III - Relations - Number of reflexive relations on a set

UG - Abstract Algebra - UNIT II - 10 .10 (Theorem of Lagrange)

UG - Abstract Algebra - UNIT II - 10 .10 (Theorem of Lagrange)

UG - Abstract Algebra - UNIT II - 9 .15 - 9 .19 (Even and Odd Permutation)

UG - Abstract Algebra - UNIT II - 9 .15 - 9 .19 (Even and Odd Permutation)

UG Abstract Algebra - UNIT II - 8 .18 (Left Regular Representation of a Group)

UG Abstract Algebra - UNIT II - 8 .18 (Left Regular Representation of a Group)

UG Abstract Algebra - UNIT II - 8 .16 - 8. 17 (Cayley's Theorem)

UG Abstract Algebra - UNIT II - 8 .16 - 8. 17 (Cayley's Theorem)

Spectral Theory - Module III - 8. 1. 2 - Lemma (Continuity)

Spectral Theory - Module III - 8. 1. 2 - Lemma (Continuity)

Spectral Theory - Module III - 8 .1. 1 Definition (Compact Linear Operators)

Spectral Theory - Module III - 8 .1. 1 Definition (Compact Linear Operators)

Spectral Theory - Module II - 7 .3 .1 Theorem (Inverse)

Spectral Theory - Module II - 7 .3 .1 Theorem (Inverse)

$Spectral Theory - Module II - 7 .2. 3 Lemma (Domain of R_{\lambda})$

Spectral Theory - Module II - 7 .2. 3 Lemma (Domain of R_{\lambda})

Spectral Theory - Module I - 4 .13 Problems

Spectral Theory - Module I - 4 .13 Problems

Spectral Theory - Module I - 4 .13. 4 (Boundedness does not imply closedness)

Spectral Theory - Module I - 4 .13. 4 (Boundedness does not imply closedness)

Spectral Theory - Module I - 4 .13 .1 (Closed Linear Operator)

Spectral Theory - Module I - 4 .13 .1 (Closed Linear Operator)

Real Analysis - Module III - 7 .1. 3 (d) - Example of Riemann Integrable Function

Real Analysis - Module III - 7 .1. 3 (d) - Example of Riemann Integrable Function

Real Analysis - Module III - 7 .1. 3 (c) - Identity Function is Riemann Integrable

Real Analysis - Module III - 7 .1. 3 (c) - Identity Function is Riemann Integrable

Real Analysis - Module II - 6. 2 . 7 (Theorem)

Real Analysis - Module II - 6. 2 . 7 (Theorem)

Real Analysis - Module II - 6.2.6 Corollary

Real Analysis - Module II - 6.2.6 Corollary

Real Analysis - Module II - 6.2.5 Theorem

Real Analysis - Module II - 6.2.5 Theorem

Real Analysis - 5 .1. 6 (c) - Module I - Video 4 - h(x)=x^2 is continuous on R.

Real Analysis - 5 .1. 6 (c) - Module I - Video 4 - h(x)=x^2 is continuous on R.

Real Analysis - Module I -Video 3 (5 .1. 6 (a), (b) Examples of Continuous Functions)

Real Analysis - Module I -Video 3 (5 .1. 6 (a), (b) Examples of Continuous Functions)

Real Analysis - Module I (Video 2)- 5. 1. 3 - 5 .1. 5 (Sequential Criterion for Continuity..)

Real Analysis - Module I (Video 2)- 5. 1. 3 - 5 .1. 5 (Sequential Criterion for Continuity..)

Real Analysis - 5. 1 .1 - 5 .1. 2 (Continuous Functions) - Module I (Video 1)

Real Analysis - 5. 1 .1 - 5 .1. 2 (Continuous Functions) - Module I (Video 1)

Functional Analysis - Unit II - 2.10.1 Theorem (Space B(X,Y))

Functional Analysis - Unit II - 2.10.1 Theorem (Space B(X,Y))

Theory of Equations - Video 5 - (5 . Problems 3, 4)

Theory of Equations - Video 5 - (5 . Problems 3, 4)

Functional Analysis - Unit II - 2. 9 .3 Theorem (Algebraic Reflexivity)

Functional Analysis - Unit II - 2. 9 .3 Theorem (Algebraic Reflexivity)

Functional Analysis - Unit II - 2 .9. 2 Lemma (Zero Vector)

Functional Analysis - Unit II - 2 .9. 2 Lemma (Zero Vector)

Functional Analysis -Unit II - 2 .9 .1 Theorem (Dimension of X^*)

Functional Analysis -Unit II - 2 .9 .1 Theorem (Dimension of X^*)

Theory of Equations - Video 4 (Theorem 3, 4)

Theory of Equations - Video 4 (Theorem 3, 4)

Theory of Equations - Video 3 (Theorem 2, Problem 2)

Theory of Equations - Video 3 (Theorem 2, Problem 2)

Functional Analysis - Unit II - 2. 8. 8 Space l^2 (Bounded Linear Functional)

Functional Analysis - Unit II - 2. 8. 8 Space l^2 (Bounded Linear Functional)

Functional Analysis - Unit II - 2 .8 .7 Space C[a, b] (Bounded Linear Functional )

Functional Analysis - Unit II - 2 .8 .7 Space C[a, b] (Bounded Linear Functional )

Functional Analysis - Unit II - 2. 8 .4 - 2. 8 . 6 (Examples of Functionals)

Functional Analysis - Unit II - 2. 8 .4 - 2. 8 . 6 (Examples of Functionals)

Theory of Equations - Video 2 (2 . Polynomial Equations)

Theory of Equations - Video 2 (2 . Polynomial Equations)

Functional Analysis - Unit II - 2. 8. 1 - 2. 8. 3 (Definition of Linear Functional )

Functional Analysis - Unit II - 2. 8. 1 - 2. 8. 3 (Definition of Linear Functional )

Functional Analysis - Unit II - 2 .7. 11 Theorem (Bounded Linear Extension)

Functional Analysis - Unit II - 2 .7. 11 Theorem (Bounded Linear Extension)

Functional Analysis - Unit II - 2 .7 .10 Corollary (Continuity, Null Space)

Functional Analysis - Unit II - 2 .7 .10 Corollary (Continuity, Null Space)

Functional Analysis - Unit II - 2 .7 .9 Theorem (Continuity and Boundedness)

Functional Analysis - Unit II - 2 .7 .9 Theorem (Continuity and Boundedness)

Functional Analysis - Unit II - 2 .7 .8 Theorem (Finite Dimension)

Functional Analysis - Unit II - 2 .7 .8 Theorem (Finite Dimension)

Functional Analysis - Unit II - 2 .7 .7 Matrix (Example for Bounded Linear Operator)

Functional Analysis - Unit II - 2 .7 .7 Matrix (Example for Bounded Linear Operator)

Functional Analysis - Unit II - 2.7.6 Integral Operator (Example for Bounded Linear Operator)

Functional Analysis - Unit II - 2.7.6 Integral Operator (Example for Bounded Linear Operator)

Theory of Equations- Video 1 - Polynomial Functions

Theory of Equations- Video 1 - Polynomial Functions

Functional Analysis - Unit II - 2 .7 .3 - 2. 7. 5 (Examples )

Functional Analysis - Unit II - 2 .7 .3 - 2. 7. 5 (Examples )

Functional Analysis - Unit II - Bounded and Continuous Linear Operators - 2 .7 .2 Lemma (Norm)

Functional Analysis - Unit II - Bounded and Continuous Linear Operators - 2 .7 .2 Lemma (Norm)

Functional Analysis - Unit II - 2 .7. 1 Definition (Bounded Linear Operator)

Functional Analysis - Unit II - 2 .7. 1 Definition (Bounded Linear Operator)

Functional Analysis - Unit II - 2 .6 Problems

Functional Analysis - Unit II - 2 .6 Problems

Functional Analysis - Unit II - 2. 6 .11 Lemma (Inverse of Product)

Functional Analysis - Unit II - 2. 6 .11 Lemma (Inverse of Product)

MG University - M.Sc.- III Semester - Functional Analysis - 2 .6. 10 Theorem (Inverse Operator)

MG University - M.Sc.- III Semester - Functional Analysis - 2 .6. 10 Theorem (Inverse Operator)

Anu V Live Stream

Anu V Live Stream

MG University - M. Sc. - III Semester - Functional Analysis - 2 .6. 9 Theorem (Range and Null Space)

MG University - M. Sc. - III Semester - Functional Analysis - 2 .6. 9 Theorem (Range and Null Space)

2 .4 .4 Definition (Equivalent Norms) - Unit I - Functional Analysis - M.Sc. III Semester

2 .4 .4 Definition (Equivalent Norms) - Unit I - Functional Analysis - M.Sc. III Semester

Pole and Polar: Problem 2

Pole and Polar: Problem 2

Pole and Polar: Problem 1

Pole and Polar: Problem 1

Polar Equations: 5 4 Perpendicular Straight Lines

Polar Equations: 5 4 Perpendicular Straight Lines

Polar Equations: Problem 11

Polar Equations: Problem 11

Conjugate Diameters of Ellipse: Problem 4(a)

Conjugate Diameters of Ellipse: Problem 4(a)

Conjugate Diameters of Ellipse: Problem 4(b)

Conjugate Diameters of Ellipse: Problem 4(b)

Conjugate Diameters of Ellipse: Problem 4(c)

Conjugate Diameters of Ellipse: Problem 4(c)

Polar Equations: Problem 5

Polar Equations: Problem 5

MG University - M.Sc. - III Semester - Functional Analysis - 2 .6. 2 - 2 .6 .8

MG University - M.Sc. - III Semester - Functional Analysis - 2 .6. 2 - 2 .6 .8

MG University - PG Functional Analysis - Semester III - Unit II - Section 2. 6. 1 Definition

MG University - PG Functional Analysis - Semester III - Unit II - Section 2. 6. 1 Definition

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5 .7 Corollary

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5 .7 Corollary

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 6 Theorem

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 6 Theorem

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 5 Theorem

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 5 Theorem

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 4 (F. Riesz's Lemma)

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5. 4 (F. Riesz's Lemma)

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5 .3 Theorem

MG University - PG Functional Analysis - Semester III - Unit I - Section 2 .5 .3 Theorem

2.4.5 - Unit I - PG Functional Analysis - Semester III - MG University

2.4.5 - Unit I - PG Functional Analysis - Semester III - MG University

Analytic Geometry - Pole and Polar: Conjugate Lines

Analytic Geometry - Pole and Polar: Conjugate Lines

Pole and Polar: Pole of a Given Line

Pole and Polar: Pole of a Given Line

Pole and Polar: Polar of a Given Point with respect to a parabola

Pole and Polar: Polar of a Given Point with respect to a parabola

Chord in Terms of Given Points: Problem 10

Chord in Terms of Given Points: Problem 10

Chord in Terms of Given Points: Problem 9

Chord in Terms of Given Points: Problem 9

Chord in Terms of Given Points: Problem 7

Chord in Terms of Given Points: Problem 7

Chord in Terms of Given Points: Problem 8

Chord in Terms of Given Points: Problem 8

Chord in Terms of Given Points: Problem 6

Chord in Terms of Given Points: Problem 6

Chord with a given mid point

Chord with a given mid point

Chord in Terms of Given Points: Problem 1

Chord in Terms of Given Points: Problem 1

Chord in Terms of Given Points: Problem 2

Chord in Terms of Given Points: Problem 2

Chord in Terms of Given Points: Problem 3

Chord in Terms of Given Points: Problem 3

Chord in Terms of Given Points: Problem 4

Chord in Terms of Given Points: Problem 4

Chord in Terms of Given Points: Problem 5

Chord in Terms of Given Points: Problem 5

Chord of Contact

Chord of Contact