Lec 25 - Taylor's Theorem and Applications
Mathesis
Lec 25 - Taylor's Theorem and Applications
20:35
Lec 24 - Cauchy's Mean Value Theorem [With Proof]
Mathesis
Lec 24 - Cauchy's Mean Value Theorem [With Proof]
13:43
Lec 23 - Lagrange's Mean Value Theorem [With Proof]
Mathesis
Lec 23 - Lagrange's Mean Value Theorem [With Proof]
14:35
Lec 22 - Rolle's Theorem
Mathesis
Lec 22 - Rolle's Theorem
10:57
Lec 21 - Darboux's Theorem
Mathesis
Lec 21 - Darboux's Theorem
9:39
Lec 20 - Intermediate Value Theorem
Mathesis
Lec 20 - Intermediate Value Theorem
9:24
Lec 19 - Extreme Value Theorem or Minimum-Maximum Theorem
Mathesis
Lec 19 - Extreme Value Theorem or Minimum-Maximum Theorem
15:34
Lec 18 - Boundedness Theorem of Continuity
Mathesis
Lec 18 - Boundedness Theorem of Continuity
14:34
Lec 17 - Extreme Values - Maxima and Minima
Mathesis
Lec 17 - Extreme Values - Maxima and Minima
26:09
Lec 16 - Singular Points and their Classification
Mathesis
Lec 16 - Singular Points and their Classification
14:08
Zassenhaus Lemma [The Butterfly Lemma]
Mathesis
Zassenhaus Lemma [The Butterfly Lemma]
17:40
Lec 15 - Asymptotes to Curves
Mathesis
Lec 15 - Asymptotes to Curves
20:12
Lec 14 - Length of a Curve Arc Length
Mathesis
Lec 14 - Length of a Curve Arc Length
19:53
Lec 13 - Pedal Equation of a curve
Mathesis
Lec 13 - Pedal Equation of a curve
11:49
Lec 12 - Curvature and Radius of Curvature
Mathesis
Lec 12 - Curvature and Radius of Curvature
24:52
Lec 11 - Polar Coordinates and geometric parameters of curves
Mathesis
Lec 11 - Polar Coordinates and geometric parameters of curves
42:15
Lec 10 Indeterminate Forms
Mathesis
Lec 10 Indeterminate Forms
24:59
Lec 9 - Euler's Theorem for Homogeneous Functions
Mathesis
Lec 9 - Euler's Theorem for Homogeneous Functions
27:57
Lec 8 - Total Derivative of f(x,y)
Mathesis
Lec 8 - Total Derivative of f(x,y)
22:30
Lec 7 - Clairaut's Theorem [Mixed Partial Derivatives]
Mathesis
Lec 7 - Clairaut's Theorem [Mixed Partial Derivatives]
31:59
Lec 6 - Partial Differentiation
Mathesis
Lec 6 - Partial Differentiation
31:59
Lec 5 - Lebnitz Theorem (Proof and Example)
Mathesis
Lec 5 - Lebnitz Theorem (Proof and Example)
54:22
Lecture 4 - Calculus
Mathesis
Lecture 4 - Calculus
17:21
Differential Geometry - 2nd Half | Dr. Aijaz
Mathesis
Differential Geometry - 2nd Half | Dr. Aijaz
1:00:26
Differential Geometry - First Half | Dr. Aijaz
Mathesis
Differential Geometry - First Half | Dr. Aijaz
1:14:17
Theory of Numbers - 2nd Half | Dr. Aijaz
Mathesis
Theory of Numbers - 2nd Half | Dr. Aijaz
54:05
Theory of Numbers - First Half | Dr. Aijaz
Mathesis
Theory of Numbers - First Half | Dr. Aijaz
55:08
Lec 08 Runge Kutta Method for IVP
Mathesis
Lec 08 Runge Kutta Method for IVP
11:40
Lec 07 - Euler's Methods for IVP
Mathesis
Lec 07 - Euler's Methods for IVP
23:44
Lec 06 - Picard's Method for an IVP
Mathesis
Lec 06 - Picard's Method for an IVP
7:22
Lec 05 - Taylor's Method for IVP
Mathesis
Lec 05 - Taylor's Method for IVP
9:17
Lec 04 - Numerical Integration - Simpson's Rule and Trapezoidal Rule
Mathesis
Lec 04 - Numerical Integration - Simpson's Rule and Trapezoidal Rule
8:44
Lec 03 - Newton's General Formula of Interpolation based on divided differences
Mathesis
Lec 03 - Newton's General Formula of Interpolation based on divided differences
19:54
Lec 02 - Lagrange's Interpolation
Mathesis
Lec 02 - Lagrange's Interpolation
13:38
Lec 01 - Newton's Interpolation Formulae
Mathesis
Lec 01 - Newton's Interpolation Formulae
34:47
Jensen's Inequality
Mathesis
Jensen's Inequality
31:52
Convex sets
Mathesis
Convex sets
44:53
Lecture 20 Characteristic polynomial via direct sum of T invariant subspaces
Mathesis
Lecture 20 Characteristic polynomial via direct sum of T invariant subspaces
41:49
Class Equation and G/Z Theorem with Applications
Mathesis
Class Equation and G/Z Theorem with Applications
32:51
Conjugacy in Groups and Class Equation
Mathesis
Conjugacy in Groups and Class Equation
24:50
Group Actions - The Orbit-Stabilizer Theorem.
Mathesis
Group Actions - The Orbit-Stabilizer Theorem.
54:39
Dihedral group, Normalizer, Centralizer and Centre
Mathesis
Dihedral group, Normalizer, Centralizer and Centre
34:13
1.5A Cayley's Theorem - Group Theory
Mathesis
1.5A Cayley's Theorem - Group Theory
23:01
1.4A Alternating Group
Mathesis
1.4A Alternating Group
26:49
1.3A Permutations
Mathesis
1.3A Permutations
20:54
1.2A Permutations
Mathesis
1.2A Permutations
23:51
Lecture 1.1A Permutations
Mathesis
Lecture 1.1A Permutations
22:23