| Module Name | Download |
|---|---|
| noc19_ma01_Assignment1 | noc19_ma01_Assignment1 |
| noc19_ma01_Assignment10 | noc19_ma01_Assignment10 |
| noc19_ma01_Assignment11 | noc19_ma01_Assignment11 |
| noc19_ma01_Assignment12 | noc19_ma01_Assignment12 |
| noc19_ma01_Assignment13 | noc19_ma01_Assignment13 |
| noc19_ma01_Assignment2 | noc19_ma01_Assignment2 |
| noc19_ma01_Assignment3 | noc19_ma01_Assignment3 |
| noc19_ma01_Assignment4 | noc19_ma01_Assignment4 |
| noc19_ma01_Assignment5 | noc19_ma01_Assignment5 |
| noc19_ma01_Assignment6 | noc19_ma01_Assignment6 |
| noc19_ma01_Assignment7 | noc19_ma01_Assignment7 |
| noc19_ma01_Assignment8 | noc19_ma01_Assignment8 |
| noc19_ma01_Assignment9 | noc19_ma01_Assignment9 |
| Sl.No | Chapter Name | MP4 Download |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |
| Sl.No | Chapter Name | English |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download Verified |
| 2 | Lecture 02: Mean Value Theorems | Download Verified |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download Verified |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download Verified |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download Verified |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download Verified |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download Verified |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download Verified |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download Verified |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download Verified |
| 11 | Lecture 11 : Derivative & Differentiability | Download Verified |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download Verified |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download Verified |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download Verified |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download Verified |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download Verified |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download Verified |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download Verified |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download Verified |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download Verified |
| 21 | Lecture 21 : Improper Integrals | Download Verified |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download Verified |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download Verified |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download Verified |
| 25 | Lecture 25 : Beta & Gamma Function | Download Verified |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download Verified |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download Verified |
| 28 | Lecture 28 : Double Integrals | Download Verified |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download Verified |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download Verified |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download Verified |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download Verified |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download Verified |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download Verified |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download Verified |
| 36 | Lecture 36: System of Linear Equations | Download Verified |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download Verified |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download Verified |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download Verified |
| 40 | Lecture 40: Linear Independence of Vectors | Download Verified |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download Verified |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download Verified |
| 43 | Lecture 43: Rank of a Matrix | Download Verified |
| 44 | Lecture 44: Linear Transformations | Download Verified |
| 45 | Lecture 45: Linear Transformations (contd.) | Download Verified |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download Verified |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download Verified |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download Verified |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download Verified |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download Verified |
| 51 | Lecture 51 : Differential Equations - Introduction | Download Verified |
| 52 | Lecture 52 : First Order Differential Equations | Download Verified |
| 53 | Lecture 53 : Exact Differential Equations | Download Verified |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download Verified |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download Verified |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download Verified |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download Verified |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download Verified |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download Verified |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download Verified |
| Sl.No | Chapter Name | Bengali |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |
| Sl.No | Chapter Name | Gujarati |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Not Available |
| Sl.No | Chapter Name | Hindi |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Not Available |
| Sl.No | Chapter Name | Kannada |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |
| Sl.No | Chapter Name | Malayalam |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |
| Sl.No | Chapter Name | Marathi |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |
| Sl.No | Chapter Name | Tamil |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Not Available |
| Sl.No | Chapter Name | Telugu |
|---|---|---|
| 1 | Lecture 01: Rolle’s Theorem | Download |
| 2 | Lecture 02: Mean Value Theorems | Download |
| 3 | Lecture 03:Indeterminate Forms (Part ‐1) | Download |
| 4 | Lecture 04: Indeterminate Forms (Part ‐2) | Download |
| 5 | Lecture 05: Taylor Polynomial and Taylor Series | Download |
| 6 | Lecture 06: Limit of Functions of Two Variables | Download |
| 7 | Lecture 07:Evaluation of Limit of Functions of Two Variables | Download |
| 8 | Lecture 08: Continuity of Functions of Two Variables | Download |
| 9 | Lecture 09: Partial Derivatives of Functions of Two Variables | Download |
| 10 | Lecture 10: Partial Derivatives of Higher Order | Download |
| 11 | Lecture 11 : Derivative & Differentiability | Download |
| 12 | Lecture 12 : Differentiability of Functions of Two Variables | Download |
| 13 | Lecture 13 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 14 | Lecture 14 : Differentiability of Functions of Two Variables (Cont.) | Download |
| 15 | Lecture 15 : Composite and Homogeneous Functions | Download |
| 16 | Lecture 16 : Taylor’s Theorem for Functions of Two Variables | Download |
| 17 | Lecture 17 : Maxima & Minima of Functions of Two Variables | Download |
| 18 | Lecture 18 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 19 | Lecture 19 : Maxima & Minima of Functions of Two Variables (Cont.) | Download |
| 20 | Lecture 20 : Constrained Maxima & Minima | Download |
| 21 | Lecture 21 : Improper Integrals | Download |
| 22 | Lecture 22 : Improper Integrals (Cont.) | Download |
| 23 | Lecture 23 : Improper Integrals (Cont.) | Download |
| 24 | Lecture 24 : Improper Integrals (Cont.) | Download |
| 25 | Lecture 25 : Beta & Gamma Function | Download |
| 26 | Lecture 26 : Beta & Gamma Function (Cont.) | Download |
| 27 | Lecture 27 : Differentiation Under Integral Sign | Download |
| 28 | Lecture 28 : Double Integrals | Download |
| 29 | Lecture 29 : Double Integrals (Cont.) | Download |
| 30 | Lecture 30 : Double Integrals (Cont.) | Download |
| 31 | Lecture 31: Integral Calculus –Double Integrals in Polar Form | Download |
| 32 | Lecture 32: Integral Calculus –Double Integrals: Change of Variables | Download |
| 33 | Lecture 33: Integral Calculus –Double Integrals: Surface Area | Download |
| 34 | Lecture 34: Integral Calculus –Triple Integrals | Download |
| 35 | Lecture 35: Integral Calculus – Triple Integrals (Cont.) | Download |
| 36 | Lecture 36: System of Linear Equations | Download |
| 37 | Lecture 37: System of Linear Equations –Gauss Elimination | Download |
| 38 | Lecture 38: System of Linear Equations –Gauss Elimination (Cont.) | Download |
| 39 | Lecture 39: Linear Algebra - Vector Spaces | Download |
| 40 | Lecture 40: Linear Independence of Vectors | Download |
| 41 | Lecture 41: Vector Spaces –Spanning Set | Download |
| 42 | Lecture 42: Vector Spaces –Basis and Dimension | Download |
| 43 | Lecture 43: Rank of a Matrix | Download |
| 44 | Lecture 44: Linear Transformations | Download |
| 45 | Lecture 45: Linear Transformations (contd.) | Download |
| 46 | Lecture 46 : Eigenvalues & Eigenvectors | Download |
| 47 | Lecture 47 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 48 | Lecture 48 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 49 | Lecture 49 : Eigenvalues & Eigenvectors (Cont.) | Download |
| 50 | Lecture 50 : Eigenvalues & Eigenvectors: Diagonalization | Download |
| 51 | Lecture 51 : Differential Equations - Introduction | Download |
| 52 | Lecture 52 : First Order Differential Equations | Download |
| 53 | Lecture 53 : Exact Differential Equations | Download |
| 54 | Lecture 54 : Exact Differential Equations (Cont.) | Download |
| 55 | Lecture 55 : First Order Linear Differential Equations | Download |
| 56 | Lecture 56: Higher Order Linear Differential Equations | Download |
| 57 | Lecture 57: Solution of Higher Order Homogeneous Linear Equations | Download |
| 58 | Lecture 58: Solution of Higher Order Non-Homogeneous Linear Equations | Download |
| 59 | Lecture 59: Solution of Higher Order Non-Homogeneous Linear Equations (cont.) | Download |
| 60 | Lecture 60 : Cauchy-Euler Equations | Download |