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| Item Details | Price | ||
|---|---|---|---|
Master differential equations and excel in JKPSC PGT Mathematics exams.
Instructor: kuldeep
Language: ENGLISH, HINDI
Validity Period: 90 days
Description:
This recorded batch course on Differential Equations for JKPSC PGT Mathematics covers advanced topics and techniques essential for mastering differential equations. The course is designed to provide in-depth knowledge and practice on solving various types of differential equations encountered in upper-level mathematics courses and examinations. With comprehensive video lectures and detailed study materials, this course ensures a solid understanding of differential equations and prepares students for academic success.
Key Highlights:
What you will learn:
| Differential Equations | |||
| Differential Equations Lec-01 | |||
| Differential Equations Lec-02 | |||
| Differential Equations Lec-03 | |||
| Differential Equations Lec-04 | |||
| Differential Equations Lec-05 | |||
| Differential Equations Lec- 06 | |||
| Differential Equations Lec- 07 | |||
| 3394093ORDINARY DIFFERENTIAL EQUATIONS notes | |||
| total diff eqn and partial diff eqn(pending topic of JKPSC) DIFFERENTIAL EQUATIONS | |||
| p-disc and c-dis (pending topic) JKPSC (DIFFERENTIAL EQAUTIONS) | |||
| examples of p-dis and Wronskian (pending topic) JKPSC DIFFERENTIAL EQUATIONS | |||
| Partial Differential Equations | |||
| Partial Differential Equations Lec-01 | |||
| Partial Differential Equations Lec-02 | |||
| COMPLEX ANALYSIS | |||
| Lec-01 Complex Analysis | |||
| Lec-02 Complex Analysis | |||
| Lec-03 Complex Analysis | |||
| Lec-04 Complex Analysis | |||
| Lec-05 Complex Analysis | |||
| Lec-06 Complex Analysis | |||
| Lec-07 Complex Analysis | |||
| Lec-08 Complex Analysis | |||
| Lec-09 Complex Analysis | |||
| Lec-10 Complex Analysis | |||
| Lec-11 Complex Analysis | |||
| Lec-12 Complex Analysis | |||
| Lec-13 Complex Analysis | |||
| advanced complex analysis | |||
| Lec-01 Advanced Complex Analysis | |||
| Lec-02 Advanced Complex Analysis | |||
| Lec-03 Advanced Complex Analysis | |||
| ring theory | |||
| Ring Theory(Lec-01):Rings Examples+Subrings and its Results | |||
| Ring Theory(Lec-02):Units+Zero Divisors+Division Ring+Integral Domain+Field+Ideals | |||
| Ring Theory(Lec-03):Results on Ideals+ Maximal Ideals and its results | |||
| Ring Theory(Lec-04):Prime Ideals and its Results +Ch(R)+Polynomial Rings | |||
| Ring Theory (Lec-05):Properties of Polynomial Rings + Field of Quotients +Ring Homomorphisms | |||
| Ring Theory (Lec-06):Prime Elements +Irreducible elts +Irreducible poly +Einstein Criteria | |||
| group theory | |||
| Group Theory Lec-01 | |||
| Group Theory Lec-02 | |||
| Group Theory Lec-03 | |||
| Group Theory Lec-04 | |||
| Group Theory Lec-05 | |||
| Group Theory Lec-06 | |||
| Group Theory Lec-07 | |||
| Group Theory Lec-08 | |||
| Group Theory Lec-09 | |||
| Group Theory Lec-10 | |||
| Group Theory Lec-11 | |||
| Complete Class Notes - Group Theory | |||
| group theory advanced | |||
| Group Theory Lec-01 advanced | |||
| Group Theory Lec-02 advanced | |||
| Group Theory Lec - 03 advanced | |||
| topology | |||
| Topology/Lec-01/Metric Spaces and Examples(Part-1) | |||
| Topology/Lec-02/Completeness and its Results +continuity+Convergence in Metric Spaces+Cauchy Sequence | |||
| Topology/Lec-03/Open Sets+Banach Contraction+Cantor’s Intersection | |||
| JKPSC /Topological Space /Compact Sets | |||
| JKPSC/Topological Spaces/Lec-04/Results on Compact Sets(Part-1) | |||
| JKPSC/Topological Spaces/Lec-05/Results on Compact Sets(Part-2) | |||
| JKPSC/Topological Spaces/Lec-06/Seperation Axioms(Part-1) | |||
| Topological Spaces/Lec-07/Seperation Axioms(Part-2) | |||
| Topological Spaces/Lec-08/Some important Results on Seperation Axioms | |||
| modules | |||
| Lec-01 Modules | |||
| Lec-02 Modules | |||
| Lec-03 Modules | |||
| Lec-04 Modules | |||
| Lec-05/Module Theory/Prime Ideals | |||
| Lec-06/Module Theory/Primary Ideals/Sequences Theorems | |||
| Field theory | |||
| Field theory part 1 | |||
| Field theory part 2 | |||
| Field theory part 3 | |||
| Field theory part 4 | |||
| Banach Spaces /Hilbert Spaces | |||
| Lec-01 Banach Spaces | |||
| Lec-02 Banach Spaces | |||
| Lec-03 Banach spaces | |||
| Lec-04 Banach Spaces and Hilbert Spaces | |||
| Lec-05 Hilbert Spaces | |||
| Lec-06 Hilbert Spaces | |||
| Lec-07 Hilbert Spaces | |||
| Complete Number theory | |||
| Complete Number theory | |||
| Number Theory Notes | |||
| Number Theory(Quadratic Residue) | |||
| Quadratic Residue(Lec-02) | |||
| Lec- QRL and its Results | |||
| Continued Fractions | |||
| Arithmetic Functions(No. of divisors and their sum) Lec-06 | |||
| Mobius and Its Inversion Formulae/Lec-07 | |||
| Probability | |||
| Lec-01 Probability | |||
| Lec-02 Probability | |||
| Lec-03 Probability | |||
| Probability_Lec-04 | |||
| JKPSC(Probability_Lec-05) | |||
| PROBABILITY(6) | |||
| Lec-07/Probability:Normal+Exponential+Gamma Distribution part 1 | |||
| Lec-07/Probability:Normal+Exponential+Gamma Distribution Part-2) | |||
| Lec-08/Estimation+Good Estimators+MLE’s | |||
| Lec-09/Probability/Testing of Hypothesis +UMPCR | |||
| Advance Enteir Functions | |||
| Advance Enteir Functions part 1 | |||
| Advance Enteir Functions part 2 | |||
| uniform spaces | |||
| uniform spaces | |||
| Uniform Spaces | |||
| real analysis | |||
| Lec-01 Uniform Continuity | |||
| Lec-02 Uniform Continuity | |||
| Lec-03 Real Analysis | |||
| Lec-04 Real Analysis | |||
| Lec-05 Real Analysis | |||
| Lec-06 Real Analysis | |||
| Lec-07 Real Analysis | |||
| Lec-08 Real Analysis | |||
| Lec-09 Real Analysis | |||
| Lec-10 Real Analysis | |||
| Lec-11 Real Analysis | |||
| Elementary Set Theory | |||
| Advance Real Analysis | |||
| Riemann integration | |||
| Lec-01 Riemann integration | |||
| Lec-02 Riemann integration | |||
| Lec-03 Riemann integration | |||
| Note Riemann integration | |||
| Function of bounded variation | |||
| Lec-01 Function of bounded variation | |||
| Riemann Steljies Function | |||
| Riemann Steljies Function Lec-01 | |||
| linear algebra | |||
| Linear Algebra(Lec-01) | |||
| Linear Algebra(Lec-02) | |||
| Linear Algebra(Lec-03)Linear Comination+Linear Span+Basis of a Vector Space | |||
| JKPSC/Linear Algebra/Lec-04/Dependent and Independent Sets+Results+Important Naming Theorems | |||
| JKPSC/Linear Algebra/Lec-05/Results on Basis of a Vector Space+ Results on Dimension of subspaces | |||
| JKPSC/Linear Algebra/Lec-06/Dimension of various subspaces+No of subspaces of dim k+No of ordered and unordered basis | |||
| JKPSC/Linear Algebra/Lec-07/Quotient Space+Direct Sum of Subspaces | |||
| JKPSC/Linear Algebra/Lec-08/Linear Transformations(Part-1) | |||
| JKPSC/Linear Algebra/Lec-09/Linear Transformations(Part-2) | |||
| JKPSC/Linear Algebra/Lec-10/Linear Transformations(Part-3) | |||
| JKPSC/Linear Algebra/Lec-11 | |||
| JKPSC/Linear Algebra/Lec-12 | |||
| JKPSC/Linear Algebra/Lec-13 | |||
| JKPSC/Linear Algebra/Lec-14 | |||
| JKPSC/Linear Algebra/Lec-15 Part-01 | |||
| JKPSC/Linear Algebra/Lec-15 Part-02 | |||
| JKPSC/Linear Algebra/Lec-16 | |||
| Lec-16 System of Linear Equations (Part-2) | |||
| Lec-17 Rank and its properties | |||
| Linear Algebra Lec-18 | |||
| Linear Algebra (Lec-19)_EV(Part-2) | |||
| LA(Lec-20)_Quadratic Forms | |||
| Assignment Discussion Linear Algebra | |||
| Lattice | |||
| Lec -01 Lattice | |||
| Lattice Lec -02 | |||
| Lec-03 Lattice | |||
| Lec-04 Lattice | |||
| Differential Equations New | |||
| differential equation part 1 | |||
| differential equation part 2 | |||
| differential equation part 3 | |||
| differential equation part 4 | |||
| differential equation part 5 | |||
| differential equation part 6 | |||
| differential equation part 7 | |||
| differential equation part 8 | |||
| differential equation part 9 | |||
| critical points of homogeneous system | |||
| critical points of non homogeneous system | |||
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