Канал: Neelam Rani

V SEM practical7

V SEM practical7

V SEMESTER 5 Practical

V SEMESTER 5 Practical

V SEM PRACTICAL 4: Paper sizes, Font sizes, font type and style

V SEM PRACTICAL 4: Paper sizes, Font sizes, font type and style

Calculus: Lecture 1 (part A ) Indeterminate FormsIsem 1 | IIHS | NEP| Lord Shiva Education point|

Calculus: Lecture 1 (part A ) Indeterminate FormsIsem 1 | IIHS | NEP| Lord Shiva Education point|

Cartesian product and important questions lecture1(Part A)I UNIT II B.Sc 3rd sem IIHS,KUKI

Cartesian product and important questions lecture1(Part A)I UNIT II B.Sc 3rd sem IIHS,KUKI

calculus /LOCF/NEP-2022-23/(B-MAT-N101(i) IIHS /semester 1l #math

calculus /LOCF/NEP-2022-23/(B-MAT-N101(i) IIHS /semester 1l #math

Maxima practical paper 2021_2022,IIHS KUK #maxima #mathematics

Maxima practical paper 2021_2022,IIHS KUK #maxima #mathematics

practical -3 Class theory latex code :Tables construction

practical -3 Class theory latex code :Tables construction

VI SEM Latex, Practical 2 part A| IIHS, KUK N.E.P |Neelam Rani |

VI SEM Latex, Practical 2 part A| IIHS, KUK N.E.P |Neelam Rani |

unit3 lecture 1 part A| complex integration | simple arc ,simple closed curve | NEP IIHS, K.U.K

unit3 lecture 1 part A| complex integration | simple arc ,simple closed curve | NEP IIHS, K.U.K

VI Sem Latex, practical 1 part (A) |Math Equation | NEP KUK | For B.Sc., B.A, EP, and M.Sc. |

VI Sem Latex, practical 1 part (A) |Math Equation | NEP KUK | For B.Sc., B.A, EP, and M.Sc. |

Latex practical 9 for V semester | Numbering and Listing using itemize and enumerate| B.Sc.,|IIHS |

Latex practical 9 for V semester | Numbering and Listing using itemize and enumerate| B.Sc.,|IIHS |

To create section,subsection, paragraph and text justification in latex| Practical 3| V Sem| IIHS,KU

To create section,subsection, paragraph and text justification in latex| Practical 3| V Sem| IIHS,KU

practical V : 2.Create a title in latex| simple title | B.Sc. ,B.A. , M.Sc. | IIHS | K.U.K.

practical V : 2.Create a title in latex| simple title | B.Sc. ,B.A. , M.Sc. | IIHS | K.U.K.

Latex practical 1 for IIHS, KUK I Practical V I

Latex practical 1 for IIHS, KUK I Practical V I

MAXIMA Practical: 1 part (a) | Learn to use basic operators and functions I I st sem

MAXIMA Practical: 1 part (a) | Learn to use basic operators and functions I I st sem

Lecture :1 part(B) I Classification of linear PDEs of second order I for IIHS, K.U.K I CSIR-NET,GATE

Lecture :1 part(B) I Classification of linear PDEs of second order I for IIHS, K.U.K I CSIR-NET,GATE

Classification of linear partial differential equations of second order I Lecture 1(part A)I K.U.K.I

Classification of linear partial differential equations of second order I Lecture 1(part A)I K.U.K.I

MAXIMA PROGRAMME: 4. To plot a curve in two dimensions, three dimensional plots| IIHS|KUK

MAXIMA PROGRAMME: 4. To plot a curve in two dimensions, three dimensional plots| IIHS|KUK

MAXIMA Programme : 2. total differential of a function of several variables using MAXIMA| K.U.K |

MAXIMA Programme : 2. total differential of a function of several variables using MAXIMA| K.U.K |

MAXIMA :6. Programme To find exact solutions of ODEs by desolve & atvalue built in functions.

MAXIMA :6. Programme To find exact solutions of ODEs by desolve & atvalue built in functions.

practical 1. To find partial derivatives of a function using MAXIMA software. |B.Sc.,IIHS K.U.K

practical 1. To find partial derivatives of a function using MAXIMA software. |B.Sc.,IIHS K.U.K

maxima programme to solve ordinary differential equation of first and second order |B.Sc.,IIHS K.U.K

maxima programme to solve ordinary differential equation of first and second order |B.Sc.,IIHS K.U.K

Maxima Practical 7 | Part(a) | To solve system of linear equations using MAXIMA, B.Sc., IIHS, KUK|

Maxima Practical 7 | Part(a) | To solve system of linear equations using MAXIMA, B.Sc., IIHS, KUK|

Reduction Formulae|Lecture 4: part (A)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 4: part (A)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 3: part (B)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 3: part (B)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 3: part (A)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 3: part (A)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 2: part (A)| B.Sc.,B.A,B.Tech.|IIHS, KUK|

Reduction Formulae|Lecture 2: part (A)| B.Sc.,B.A,B.Tech.|IIHS, KUK|

Reduction Formulae|Lecture 1: part (E)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 1: part (E)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 1: part (D)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 1: part (D)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 1: part (C)| B.Sc.,B.A,B.Tech.|K.U.K

Reduction Formulae|Lecture 1: part (C)| B.Sc.,B.A,B.Tech.|K.U.K

Reduction Formulae|Lecture 1: part (B)| B.Sc.,B.A,B.Tech.|

Reduction Formulae|Lecture 1: part (B)| B.Sc.,B.A,B.Tech.|

Reduction Formulae lecture 1: Part(A) | B.Sc.,B.A.,B.Tech.,

Reduction Formulae lecture 1: Part(A) | B.Sc.,B.A.,B.Tech.,

Permutations and combinations| lecture 25| for B.Com. and X1|

Permutations and combinations| lecture 25| for B.Com. and X1|

Difference Operators: lecture1 part(B)| CSIR Net ,GATE, UPSC Numerical Analysis Syllabus M.C.Q|

Difference Operators: lecture1 part(B)| CSIR Net ,GATE, UPSC Numerical Analysis Syllabus M.C.Q|

Difference Operators lecture1 part(A)| CSIR Net ,GATE, UPSC Numerical Analysis Syllabus Questions|

Difference Operators lecture1 part(A)| CSIR Net ,GATE, UPSC Numerical Analysis Syllabus Questions|

lecture1part C: Definition of Linear Dependent and Independent functions | non HLDE|M.Sc. Unit III |

lecture1part C: Definition of Linear Dependent and Independent functions | non HLDE|M.Sc. Unit III |

lecture 1part B: Unique solution of Non- HLDE | Normalized form of HLDE | M.Sc.,Gate, Unit III |

lecture 1part B: Unique solution of Non- HLDE | Normalized form of HLDE | M.Sc.,Gate, Unit III |

lecture 1part A: Linear Differential Equation of order n | linear operator | M.Sc.,Gate, Unit III |

lecture 1part A: Linear Differential Equation of order n | linear operator | M.Sc.,Gate, Unit III |

lecture 7: part B | Implicit function based questions 4,5 |partial differentiation|B.Sc.,B.Tech|

lecture 7: part B | Implicit function based questions 4,5 |partial differentiation|B.Sc.,B.Tech|

lecture 6: part G | change of variable based Q10 |partial differentiation|B.Sc.,B.Tech,net,Gate|

lecture 6: part G | change of variable based Q10 |partial differentiation|B.Sc.,B.Tech,net,Gate|

lecture 6: part F | change of variable |partial differentiation|B.Sc.,B.Tech|

lecture 6: part F | change of variable |partial differentiation|B.Sc.,B.Tech|

lecture 6: part E| transform Cartesian coordinates to polar coordinates |partial diff|B.Sc.,B.Tech

lecture 6: part E| transform Cartesian coordinates to polar coordinates |partial diff|B.Sc.,B.Tech

lecture 6: part D|composite function and change of variable |partial differentiation|B.Sc.,B.Tech

lecture 6: part D|composite function and change of variable |partial differentiation|B.Sc.,B.Tech

lecture 6: part C|composite function and change of variable |partial differentiation|B.Sc.,B.Tech|

lecture 6: part C|composite function and change of variable |partial differentiation|B.Sc.,B.Tech|

lecture 6: part B|composite function of three variable|Euler's thm for three variable| p.d |

lecture 6: part B|composite function of three variable|Euler's thm for three variable| p.d |

lecture 6: part A|composite function of two or more variable|change of variable | p.d |

lecture 6: part A|composite function of two or more variable|change of variable | p.d |

lecture5 : part B | total derivative,composite function of one variable| p.d |B.Sc ,B.Tech|

lecture5 : part B | total derivative,composite function of one variable| p.d |B.Sc ,B.Tech|

lecture5 : part A| total derivative,composite function of one variable| p.d |B.Sc ,B.Tech,net,gate|

lecture5 : part A| total derivative,composite function of one variable| p.d |B.Sc ,B.Tech,net,gate|

lecture4: part E| Questions based on Euler's theorem , Q13 to Q15 | partial diff.|B.Sc ,B.Tech ,net

lecture4: part E| Questions based on Euler's theorem , Q13 to Q15 | partial diff.|B.Sc ,B.Tech ,net

lecture4: part D| Questions based on Euler's theorem , Q10 to Q12 | partial . diff. |B.Sc ,B.Tech |

lecture4: part D| Questions based on Euler's theorem , Q10 to Q12 | partial . diff. |B.Sc ,B.Tech |

lecture4: part C| Euler's theorem based Q7 to Q9 | partial differentiation |B.Sc ,B.Tech,net ,gate|

lecture4: part C| Euler's theorem based Q7 to Q9 | partial differentiation |B.Sc ,B.Tech,net ,gate|

lecture4: part B| Euler's theorem based Q4 to Q6 | partial differentiation |B.Sc ,B.Tech, net,gate|

lecture4: part B| Euler's theorem based Q4 to Q6 | partial differentiation |B.Sc ,B.Tech, net,gate|

lecture4: part A| Euler's theorem based questions | partial differentiation |B.Sc ,B.Tech,net,gate|

lecture4: part A| Euler's theorem based questions | partial differentiation |B.Sc ,B.Tech,net,gate|

lecture3: part B|Theorems on Homogeneous functions| partial differentiation |B.Sc ,B.Tech,Net,Gate |

lecture3: part B|Theorems on Homogeneous functions| partial differentiation |B.Sc ,B.Tech,Net,Gate |

lecture3: part A|Homogeneous functions and theorems | partial differentiation |B.Sc ,B.Tech

lecture3: part A|Homogeneous functions and theorems | partial differentiation |B.Sc ,B.Tech

lecture2: part D| partial differentiation |which variable is to be treated as constant|B.Sc,B.Tech|

lecture2: part D| partial differentiation |which variable is to be treated as constant|B.Sc,B.Tech|

lecture2: part C| partial differentiation |which variable is to be treated as constant|

lecture2: part C| partial differentiation |which variable is to be treated as constant|

lecture2: part B| partial differentiation |which variable is to be treated as constant|B.Sc,B.Tech|

lecture2: part B| partial differentiation |which variable is to be treated as constant|B.Sc,B.Tech|

lecture2: part A partial differentiation|which variable is to be treated constant|B.Sc.,B.A.,B.Tech

lecture2: part A partial differentiation|which variable is to be treated constant|B.Sc.,B.A.,B.Tech

lecture1: part E |partial differentiation | examples partial derivatives|for B.Sc.,B.A,B.Tech exams|

lecture1: part E |partial differentiation | examples partial derivatives|for B.Sc.,B.A,B.Tech exams|

lecture1: part D partial differentiation | examples asked in exams based on partial derivatives|

lecture1: part D partial differentiation | examples asked in exams based on partial derivatives|

lecture1: part C partial differentiation |examples for first and second orders partial derivatives|

lecture1: part C partial differentiation |examples for first and second orders partial derivatives|

lecture1: partB partial differentiation | examples for first and second orders partial derivatives|

lecture1: partB partial differentiation | examples for first and second orders partial derivatives|

lecture 1: part A partial differentiation | Definition of partial differentiation|B.Sc, B.Tech|

lecture 1: part A partial differentiation | Definition of partial differentiation|B.Sc, B.Tech|

Lec. 6 part A : Theorem based on continuity of function in [a,b] |Advanced Calculus|Unit1|B.Sc.|

Lec. 6 part A : Theorem based on continuity of function in [a,b] |Advanced Calculus|Unit1|B.Sc.|

Lec. 5 part: A |Limit of sequence |Advanced Calculus|Unit1|B.Sc.|

Lec. 5 part: A |Limit of sequence |Advanced Calculus|Unit1|B.Sc.|

Lecture 4 part: A |Limit point of Set |Advanced Calculus|Unit1|B.Sc.,B.A,Gate,net|

Lecture 4 part: A |Limit point of Set |Advanced Calculus|Unit1|B.Sc.,B.A,Gate,net|

Lec. 3 part: A |Boundedness of continuous functions |Advanced Calculus|Unit1|B.Sc.|

Lec. 3 part: A |Boundedness of continuous functions |Advanced Calculus|Unit1|B.Sc.|

Lecture2 part D|Algebra of continuous functions|Calculus|Unit1|B.Sc.|gate and net exams|

Lecture2 part D|Algebra of continuous functions|Calculus|Unit1|B.Sc.|gate and net exams|

Kinds of discontinuity| lecture2: part(C)|Calculus|Unit1|B.Sc.| B.Tech|

Kinds of discontinuity| lecture2: part(C)|Calculus|Unit1|B.Sc.| B.Tech|

lecture 9 part C: Eigen values and eigen functions | homogeneous F.I.E| Gate 2003,04,07 questions |

lecture 9 part C: Eigen values and eigen functions | homogeneous F.I.E| Gate 2003,04,07 questions |

Lecture 8: part C| Fredholm basic theorem |Resolvent kernelM.Sc.,K.U.K,G.J.U ,C.S.I.R,Net|

Lecture 8: part C| Fredholm basic theorem |Resolvent kernelM.Sc.,K.U.K,G.J.U ,C.S.I.R,Net|

lecture 9: part B Eigen values and eigen functions ||For homogeneous fredholm Equations M.Sc.,Gate|

lecture 9: part B Eigen values and eigen functions ||For homogeneous fredholm Equations M.Sc.,Gate|

Eigen values, eigen functions |lecture 9 part A| Solution of Fredholm homogeneous Equations M.Sc.|

Eigen values, eigen functions |lecture 9 part A| Solution of Fredholm homogeneous Equations M.Sc.|

Resolvent kernel |lecture 8: part B| Fredholm integral equation of 2nd kind |M.Sc. K.U.K Dec.2019|

Resolvent kernel |lecture 8: part B| Fredholm integral equation of 2nd kind |M.Sc. K.U.K Dec.2019|

Algebra of limits| lecture 1:part(F)|Calculus|Unit1|B.Sc.| B.Tech|

Algebra of limits| lecture 1:part(F)|Calculus|Unit1|B.Sc.| B.Tech|

Resolvant kernel|lecture 8: part A| Fredholm Basic theorem: Integral Equations|M.Sc.,C.S.I.R,Gate|

Resolvant kernel|lecture 8: part A| Fredholm Basic theorem: Integral Equations|M.Sc.,C.S.I.R,Gate|

Unique solution example F.I.E. 2nd kind |lecture 7: part C|Separable kernel M.Sc.,net ,Gate|

Unique solution example F.I.E. 2nd kind |lecture 7: part C|Separable kernel M.Sc.,net ,Gate|

Groups lecture 1: part (C)|properties of binary operations with examples| B.Sc.,B.A.| Net,Gate|

Groups lecture 1: part (C)|properties of binary operations with examples| B.Sc.,B.A.| Net,Gate|

Groups lecture 1: part (B)|two binary operations with examples| B.Sc.,B.A.| Net,Gate|

Groups lecture 1: part (B)|two binary operations with examples| B.Sc.,B.A.| Net,Gate|

Groups lecture 1: part (A)|Definition of binary operation and related examples| B.Sc.,B.A.| Net,Gate

Groups lecture 1: part (A)|Definition of binary operation and related examples| B.Sc.,B.A.| Net,Gate

Algebra of limits| lecture 1:part(F)|Calculus|Unit1|B.Sc.,K.U.K| B.Tech|

Algebra of limits| lecture 1:part(F)|Calculus|Unit1|B.Sc.,K.U.K| B.Tech|

Algebraic method for F.I.E. with separable kernel|lecture 7: part B|Integral Equations| |M.Sc.,net|

Algebraic method for F.I.E. with separable kernel|lecture 7: part B|Integral Equations| |M.Sc.,net|

Continuity of a Function lecture 2:part(B)|Calculus|Unit1|B.Sc.| B.Tech|

Continuity of a Function lecture 2:part(B)|Calculus|Unit1|B.Sc.| B.Tech|

lecture7:part(B) Homogeneous linear p.d.e. with constant coefficient| B.Sc.IIHS, K.U.K|IIT-JAM |

lecture7:part(B) Homogeneous linear p.d.e. with constant coefficient| B.Sc.IIHS, K.U.K|IIT-JAM |

Reduction of Integral Equations to System of Algebraic Equations lecture 7: part A| M.Sc.InetIGateI

Reduction of Integral Equations to System of Algebraic Equations lecture 7: part A| M.Sc.InetIGateI

Continuity of a Function lecture 2:part(A)|Calculus|Unit1|B.Sc.| B.Tech|

Continuity of a Function lecture 2:part(A)|Calculus|Unit1|B.Sc.| B.Tech|

Calculus lecture 1:part(E)|Important Questions based on limit|Unit1|B.Sc.| B.Tech|

Calculus lecture 1:part(E)|Important Questions based on limit|Unit1|B.Sc.| B.Tech|

Inner product of two functions|lecture 6: part A|Integral Equations| | M.Sc.,C.S.I.R net ,Gate|

Inner product of two functions|lecture 6: part A|Integral Equations| | M.Sc.,C.S.I.R net ,Gate|

Infinite limits |Calculus lecture 1: part(D)|Unit 1| B.Sc.|B.A.|

Infinite limits |Calculus lecture 1: part(D)|Unit 1| B.Sc.|B.A.|

Linear partial differential equation of second and higher order|lecture7:part(A)|B.Sc.|B.Tech.|

Linear partial differential equation of second and higher order|lecture7:part(A)|B.Sc.|B.Tech.|

Uniqueness of limit of a function at a point |Calculus lecture 1part(C)|Unit 1| B.Sc.|B.A.|

Uniqueness of limit of a function at a point |Calculus lecture 1part(C)|Unit 1| B.Sc.|B.A.|

Integral Equations| lecture 5: part A| Classification of Kernel |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 5: part A| Classification of Kernel |M.Sc.,C.S.I.R net ,Gate|

Left limit and Right Limit of Function |Calculus lecture 1 part(B)|Unit 1| SEM 1|B23-MAT-101 NEP

Left limit and Right Limit of Function |Calculus lecture 1 part(B)|Unit 1| SEM 1|B23-MAT-101 NEP

Limit of function : lecture 1part(A)|Calculus| B.Sc.|B.A.|

Limit of function : lecture 1part(A)|Calculus| B.Sc.|B.A.|

Integral Equations| lecture 4: part A| Solution of Integral Equation |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 4: part A| Solution of Integral Equation |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 3: part B| Integral Equation to O.D.E |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 3: part B| Integral Equation to O.D.E |M.Sc.,C.S.I.R net ,Gate|

Row Echelon Form of Matrix lecture 2: part (A) |Reduced Row Echelon Matrix|REM,RREM|B.Sc|

Row Echelon Form of Matrix lecture 2: part (A) |Reduced Row Echelon Matrix|REM,RREM|B.Sc|

Integral Equations| lecture 3: part A| linear Integral Equation to O.D.E |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 3: part A| linear Integral Equation to O.D.E |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 2: part C|convert BVPto Fredholm's Equ |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 2: part C|convert BVPto Fredholm's Equ |M.Sc.,C.S.I.R net ,Gate|

Charpit's method|lecture6:part(E) |three 8,9,10important questions|B.Sc.|B.Tech.|

Charpit's method|lecture6:part(E) |three 8,9,10important questions|B.Sc.|B.Tech.|

Charpit's method|lecture6:part(D) |two important questions|B.Sc.|B.Tech.|

Charpit's method|lecture6:part(D) |two important questions|B.Sc.|B.Tech.|

lecture6:part(C) Charpit's method , two important questions|B.Sc.|B.Tech.|

lecture6:part(C) Charpit's method , two important questions|B.Sc.|B.Tech.|

Integral Equations| lecture 2: part B|convert IVP to Volterra's Equ |M.Sc.,C.S.I.R net ,Gate|

Integral Equations| lecture 2: part B|convert IVP to Volterra's Equ |M.Sc.,C.S.I.R net ,Gate|

Integral Equations|conversion Ordinary Differential Equation to Integral Equation| lecture2 part(A)|

Integral Equations|conversion Ordinary Differential Equation to Integral Equation| lecture2 part(A)|

Charpit's method| lecture6:part(B) | Sol of p.d.e with two independent variables of first order|

Charpit's method| lecture6:part(B) | Sol of p.d.e with two independent variables of first order|

Integral Equations Lecture1:part(B)|Definition and classification|M.Sc.,CSIR Net,Gate|

Integral Equations Lecture1:part(B)|Definition and classification|M.Sc.,CSIR Net,Gate|

Charpit's method|lecture6:part(A) | Sol of p.d.e with two independent variables of first order

Charpit's method|lecture6:part(A) | Sol of p.d.e with two independent variables of first order

Integral Equations |Definition and classification|lecture 1:Part (A)|M.Sc.,C.S.I.R Net,Gate |

Integral Equations |Definition and classification|lecture 1:Part (A)|M.Sc.,C.S.I.R Net,Gate |

Rank of Matrix lecture 1: part (C) |Using elementary transformation |New scheme B.Sc.,B.Tech.|

Rank of Matrix lecture 1: part (C) |Using elementary transformation |New scheme B.Sc.,B.Tech.|

Rank of Matrix|lecture 1: part (B) | tips for rank| B.Sc.,B.Tech.|

Rank of Matrix|lecture 1: part (B) | tips for rank| B.Sc.,B.Tech.|

Lagrange's linear equation and its solution|lecture4:part(E) | exceptional cases|B.Sc.|B.Tech.|

Lagrange's linear equation and its solution|lecture4:part(E) | exceptional cases|B.Sc.|B.Tech.|

Rank of Matrix|lecture 1: part (A) definition | B.Sc.,B.Tech.|

Rank of Matrix|lecture 1: part (A) definition | B.Sc.,B.Tech.|

Lagrange's linear equation and its solution|lecture4:part(D) | one integral by grouping and 2nd usin

Lagrange's linear equation and its solution|lecture4:part(D) | one integral by grouping and 2nd usin

Lagrange's linear equation and its solution|lecture4:part(C) | one integral by grouping and 2nd usi

Lagrange's linear equation and its solution|lecture4:part(C) | one integral by grouping and 2nd usi

Lagrange's linear equation and its solution|lecture4:part(B) | Using lagrange's multipliers|B.Sc.|B.

Lagrange's linear equation and its solution|lecture4:part(B) | Using lagrange's multipliers|B.Sc.|B.

Lagrange's linear equation and its solution |lecture4:part(A) | B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U

Lagrange's linear equation and its solution |lecture4:part(A) | B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U

Solution of partial differential Equation |lecture3:part(B) |Singular solution| B.Sc.|B.Tech.|K.U.K|

Solution of partial differential Equation |lecture3:part(B) |Singular solution| B.Sc.|B.Tech.|K.U.K|

Arithmetic Progression |Properties |lecture4:part(A)|B.Com|XI|

Arithmetic Progression |Properties |lecture4:part(A)|B.Com|XI|

Arithmetic Progression |nth term based important questions|lecture3:part(B)|B.Com|XI|

Arithmetic Progression |nth term based important questions|lecture3:part(B)|B.Com|XI|

Arithmetic Progression|Selection of term|lecture 3: part (A)|B.Com|XI|

Arithmetic Progression|Selection of term|lecture 3: part (A)|B.Com|XI|

lecture3:part(A) Solution of PDE by direct integration| B.Sc. NEP IIHS,K.U.K |B.Tech.|IIT-JAM |

lecture3:part(A) Solution of PDE by direct integration| B.Sc. NEP IIHS,K.U.K |B.Tech.|IIT-JAM |

|lecture2:part(D) Formation of pde by elimination of two functions| B.Sc.IIHS,K.U.K|B.TECH|IIT-JAM|

|lecture2:part(D) Formation of pde by elimination of two functions| B.Sc.IIHS,K.U.K|B.TECH|IIT-JAM|

lecture2:part(C) Formation of PDE by elimination of arbitrary function |B.Sc. IIHS,KUK |IIT-JAM|

lecture2:part(C) Formation of PDE by elimination of arbitrary function |B.Sc. IIHS,KUK |IIT-JAM|

lecture2:part(B)| Formation of pde by elimination of arbitrary function |B.Sc. IIHS KUKIIT-JAM|NET|

lecture2:part(B)| Formation of pde by elimination of arbitrary function |B.Sc. IIHS KUKIIT-JAM|NET|

Sequence and series |Arithmetic Progression|lecture 2: part (C)|B.Com|XI|

Sequence and series |Arithmetic Progression|lecture 2: part (C)|B.Com|XI|

Sequence and series |Arithmetic Progression|lecture 2: part (A)|B.Com|XI|

Sequence and series |Arithmetic Progression|lecture 2: part (A)|B.Com|XI|

Sequence and series |Arithmetic Progression|B.Com|XI|

Sequence and series |Arithmetic Progression|B.Com|XI|

Sequence and series lecture 1 part (B)|Terms of sequence| B.Com|XI|

Sequence and series lecture 1 part (B)|Terms of sequence| B.Com|XI|

Sequence and series lecture 1 part (A) | B. Com| XI |

Sequence and series lecture 1 part (A) | B. Com| XI |

Hermitian ,Skew Hermitian matrices and questions ,lecture 5 part (B)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Hermitian ,Skew Hermitian matrices and questions ,lecture 5 part (B)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Hermitian ,Skew Hermitian matrices ,lecture 5 part (A)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Hermitian ,Skew Hermitian matrices ,lecture 5 part (A)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Symmetric,Skew Symmetric matrices ,lecture 4: part (C)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Symmetric,Skew Symmetric matrices ,lecture 4: part (C)|B.Sc.|K.U.K.|M.D.U|C.D.L.U|

lecture2:part(A) Formation of P.D.E by elimination of arbitrary function ||B.Sc.IIHS,KUK| CSIR-NET|

lecture2:part(A) Formation of P.D.E by elimination of arbitrary function ||B.Sc.IIHS,KUK| CSIR-NET|

lecture1:part(E) Formation of PDE by elimination of arbitrary constant ||B

lecture1:part(E) Formation of PDE by elimination of arbitrary constant ||B

Equation lecture1:part(D) Formation of PDE |Continue part C| B.Sc. IIHS,KUK NEP |B.Tech. |M.D

Equation lecture1:part(D) Formation of PDE |Continue part C| B.Sc. IIHS,KUK NEP |B.Tech. |M.D

lecture1:part(C) Formation of P.D.E| B.Sc. IIHS NEP |B.Tech. |M.D.U |C.D.L.U | IIT-JAMCSIR-NET|

lecture1:part(C) Formation of P.D.E| B.Sc. IIHS NEP |B.Tech. |M.D.U |C.D.L.U | IIT-JAMCSIR-NET|

lecture1:part(B) PDE and its classification |B.Sc. IIHS 2nd SEM |B.Tech. |K.U.K |M.D.U|C.D.

lecture1:part(B) PDE and its classification |B.Sc. IIHS 2nd SEM |B.Tech. |K.U.K |M.D.U|C.D.

lecture 1:part(A):P.D.E ,Definition, order and degree |B.Sc. IIHS |B.Tech.|M.D.U|IIT-JAM, CSIR -NET

lecture 1:part(A):P.D.E ,Definition, order and degree |B.Sc. IIHS |B.Tech.|M.D.U|IIT-JAM, CSIR -NET

Numerical differentiation by Newton's Backward Interpolation Formula lecture 14:part(B)|B.Sc.|B.Tech

Numerical differentiation by Newton's Backward Interpolation Formula lecture 14:part(B)|B.Sc.|B.Tech

Symmetric,Skew Symmetric matrices theorms with proof ,lecture 4: part (B)|B.Sc.|K.U.K.|M.D.U|C.D.L.U

Symmetric,Skew Symmetric matrices theorms with proof ,lecture 4: part (B)|B.Sc.|K.U.K.|M.D.U|C.D.L.U

Symmetric,Skew Symmetric,Hermitian,Skew Hermitian matrices lecture 4: part (A) |Definition and relat

Symmetric,Skew Symmetric,Hermitian,Skew Hermitian matrices lecture 4: part (A) |Definition and relat

Inverse of square matrix lecture 3part (C) |solution of system of equation using matrix method |B.Sc

Inverse of square matrix lecture 3part (C) |solution of system of equation using matrix method |B.Sc

Numerical differentiation by Newton's Forward Interpolation Formula lecture 14:part(A)|B.Sc.|B.Tech.

Numerical differentiation by Newton's Forward Interpolation Formula lecture 14:part(A)|B.Sc.|B.Tech.

Bessel's interpolation formula lecture 13:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Bessel's interpolation formula lecture 13:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Stirling interpolation formula lecture 12:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Stirling interpolation formula lecture 12:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Gauss Backward interpolation formula lecture 11:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Gauss Backward interpolation formula lecture 11:part(A)|B.Sc.|B.Tech.|K.U.K|M.D.U|C.D.L.U|

Inverse of square matrix lecture 3part (B) theorem |B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Inverse of square matrix lecture 3part (B) theorem |B.Sc.|K.U.K.|M.D.U|C.D.L.U|

Inverse of square matrix lecture 3 part(A)Algebra|B.Sc.|B.Tech.|

Inverse of square matrix lecture 3 part(A)Algebra|B.Sc.|B.Tech.|

Adjoint of matrix lecture 2part (B)Algebra |B.Sc|Btech|.

Adjoint of matrix lecture 2part (B)Algebra |B.Sc|Btech|.

Adjoint of matrix,lecture 2 part (A)|B.Sc.|Algebra Book|

Adjoint of matrix,lecture 2 part (A)|B.Sc.|Algebra Book|

Gauss Forward interpolation formula Lecture10:Part(A)|Section 2|B.Sc.|B.Tech.|

Gauss Forward interpolation formula Lecture10:Part(A)|Section 2|B.Sc.|B.Tech.|

Matrix introduction lecture 1part (A) Algebra section 1|B.Sc.|B.Tech.|

Matrix introduction lecture 1part (A) Algebra section 1|B.Sc.|B.Tech.|

Lagrange's interpolation Formula,Advantages and Disadvantages Lecture8:Part(C)|B.Sc.|B.Tech.|

Lagrange's interpolation Formula,Advantages and Disadvantages Lecture8:Part(C)|B.Sc.|B.Tech.|

Newton's Divided Difference formula derivation Lecture7:Part(E)|B.Sc.|B.Tech.|

Newton's Divided Difference formula derivation Lecture7:Part(E)|B.Sc.|B.Tech.|

Divided Differences and Ordinary differences relation Lecture7:Part(D)|B.Sc.|B.Tech.|

Divided Differences and Ordinary differences relation Lecture7:Part(D)|B.Sc.|B.Tech.|

Lagrange's interpolation formula Lecture8:Part(B)|B.Sc.|B.Tech.|

Lagrange's interpolation formula Lecture8:Part(B)|B.Sc.|B.Tech.|

Lagrange's interpolation formula Lecture8:Part(A)|B.Sc.|B.Tech.|

Lagrange's interpolation formula Lecture8:Part(A)|B.Sc.|B.Tech.|

Divided Differences properties Lecture7:Part(C)|B.Sc.|B.Tech.|

Divided Differences properties Lecture7:Part(C)|B.Sc.|B.Tech.|

Newton's Divided Difference Formula based questions Lecture7:Part(B)|Numerical Analysis|B.Sc.|B.Tec

Newton's Divided Difference Formula based questions Lecture7:Part(B)|Numerical Analysis|B.Sc.|B.Tec

Newton's Divided Difference Formula Lecture7:Part(A)Numerical Analysis for |B.Sc.|B.Tech.|

Newton's Divided Difference Formula Lecture7:Part(A)Numerical Analysis for |B.Sc.|B.Tech.|

Newton's Backward Interpolation formula derivation Lecture6:Part(C)|Numerical Analysis|B.Sc.|B.Tech.

Newton's Backward Interpolation formula derivation Lecture6:Part(C)|Numerical Analysis|B.Sc.|B.Tech.

Newton's Forward Interpolation formula based questions|Lecture5:Part(E)|Numerical Analysis|B.Sc.|B.T

Newton's Forward Interpolation formula based questions|Lecture5:Part(E)|Numerical Analysis|B.Sc.|B.T

Newton's Backward Interpolation formula|Lecture6:Part(B)|Numerical Analysis|B.Sc.|B.Tech.|

Newton's Backward Interpolation formula|Lecture6:Part(B)|Numerical Analysis|B.Sc.|B.Tech.|

Newton's Backward Interpolation formula|Lecture6:Part(A)|Numerical Analysis|B.Sc.|B.Tech.|

Newton's Backward Interpolation formula|Lecture6:Part(A)|Numerical Analysis|B.Sc.|B.Tech.|

Newton's Forward Interpolation formula derivation |Lecture5:Part(D)|B.Sc.|B.Tech.|Net.|Gate|.

Newton's Forward Interpolation formula derivation |Lecture5:Part(D)|B.Sc.|B.Tech.|Net.|Gate|.

Newton Forward Interpolation formula|Lecture5:Part(C)|Numerical Analysis|B.Sc.|B.Tech.|

Newton Forward Interpolation formula|Lecture5:Part(C)|Numerical Analysis|B.Sc.|B.Tech.|

Newton Forward Interpolation formula |Lecture5:Part(B)|Numerical Analysis|B.Sc.|B.Tech.|

Newton Forward Interpolation formula |Lecture5:Part(B)|Numerical Analysis|B.Sc.|B.Tech.|

Interpolaton and Extrapolation|Lecture 5:Part(A)|Introduction|B.Sc.|B.Tech|

Interpolaton and Extrapolation|Lecture 5:Part(A)|Introduction|B.Sc.|B.Tech|

Numerical Analysis Lecture4: Part(A)|B.Sc.|B.Tech.| Error in difference table|

Numerical Analysis Lecture4: Part(A)|B.Sc.|B.Tech.| Error in difference table|

Numerical Analysis Lecture3: (part D)|B.Sc.|B.Tech.| Two Examples based on missing term|

Numerical Analysis Lecture3: (part D)|B.Sc.|B.Tech.| Two Examples based on missing term|

Numerical Analysis Lecture3: (part C)|B.Sc.|B.Tech.| Example based on missing term|

Numerical Analysis Lecture3: (part C)|B.Sc.|B.Tech.| Example based on missing term|

Numerical Analysis Lecture3: (part B)|B.Sc.|B.Tech.|finding missing term in table of equally spaced

Numerical Analysis Lecture3: (part B)|B.Sc.|B.Tech.|finding missing term in table of equally spaced

Numerical Analysis Lecture3: (part A)|B.Sc.|B.Tech.|Forward and Backward differences tables|

Numerical Analysis Lecture3: (part A)|B.Sc.|B.Tech.|Forward and Backward differences tables|

Numerical Analysis Lecture2: (part A)|B.Sc.|B.Tech.|Differences of polynomial |

Numerical Analysis Lecture2: (part A)|B.Sc.|B.Tech.|Differences of polynomial |

Numerical Analysis Lecture 1(part G)|B.Sc.|B.Tech.|difference of functions|

Numerical Analysis Lecture 1(part G)|B.Sc.|B.Tech.|difference of functions|

Numerical Analysis Lecture 1(part F)|B.Sc.|Questions based on operators|

Numerical Analysis Lecture 1(part F)|B.Sc.|Questions based on operators|

Numerical Analysis Lecture 1(part E)|B.Sc.|B.Tech.|Finite difference operators and their relations.

Numerical Analysis Lecture 1(part E)|B.Sc.|B.Tech.|Finite difference operators and their relations.

Numerical Analysis lecture 1(part D)|B.Sc.|properties of ∆ (Delta operator)|

Numerical Analysis lecture 1(part D)|B.Sc.|properties of ∆ (Delta operator)|

Numerical Analysis lecture 1(part C)|B.Sc.|Finite difference operators and their relations|

Numerical Analysis lecture 1(part C)|B.Sc.|Finite difference operators and their relations|

Vector Calculus Lecture 22(part C)|Line Integral|

Vector Calculus Lecture 22(part C)|Line Integral|

Vector Calculus Lecture 22 (Part B)|Line Integral|

Vector Calculus Lecture 22 (Part B)|Line Integral|

Vector Calculus lecture 22 (part A)|line integral|

Vector Calculus lecture 22 (part A)|line integral|

Numerical Analysis Lecture 1(part B)|B.Sc.|Finite difference operators and their relations.

Numerical Analysis Lecture 1(part B)|B.Sc.|Finite difference operators and their relations.

Numerical Analysis Lecture 1(part A)|Finite difference operators and their relations|B.Sc.|

Numerical Analysis Lecture 1(part A)|Finite difference operators and their relations|B.Sc.|

Vector Calculus lecture 21 Part B,vector integration

Vector Calculus lecture 21 Part B,vector integration

Vector Calculus lecture 20 part A,Del applied twice

Vector Calculus lecture 20 part A,Del applied twice

Vector Calculus lecture 21 part A

Vector Calculus lecture 21 part A

Vector Calculus lecture 19 :Laplacian operator

Vector Calculus lecture 19 :Laplacian operator

Vector Calculus lecture 18

Vector Calculus lecture 18

Vector Calculus lecture 17,part B

Vector Calculus lecture 17,part B

Vector Calculus lecture 17 ,Part A Properties of curl

Vector Calculus lecture 17 ,Part A Properties of curl

Vector Calculus lecture 16

Vector Calculus lecture 16

Vector Calculus lecture 15

Vector Calculus lecture 15

Vector Calculus lecture 14

Vector Calculus lecture 14

Vector Calculus lecture 13

Vector Calculus lecture 13

Vector Calculus lecture 12

Vector Calculus lecture 12

Vector calculus lecture 11

Vector calculus lecture 11

Vector Calculus lecture 10

Vector Calculus lecture 10