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Comprehensive exploration of Z-Transform concepts, including inverse methods, properties, and practical applications, with additional insights on CSIR NET exam preparation.
Comprehensive exploration of group theory, covering key concepts from basic definitions to advanced topics like Sylow theorems, ideal for mathematics and engineering students.
Comprehensive exploration of advanced calculus concepts, covering vector analysis, partial differentiation, complex analysis, and multivariable integration with practical examples and solutions.
Explore advanced calculus concepts including infinite series, partial differentiation, Jacobian transformations, and multivariable calculus through comprehensive lectures and problem-solving techniques.
Comprehensive exploration of equation theory, covering roots, transformations, and advanced solution methods for cubic and biquadratic equations.
Master integral calculus concepts like arc length, volumes, double and triple integrals, Taylor series, limits, and partial derivatives with practical examples and applications.
Comprehensive exploration of Bessel's functions and Legendre polynomials, covering recurrence relations, proofs, and applications in partial differential equations.
Comprehensive exploration of differential equations, covering first-order, higher-order, and partial differential equations, with various solution methods and applications in mathematical analysis.
Comprehensive exploration of numerical analysis techniques, covering interpolation, integration, differentiation, and equation-solving methods with practical examples and applications.
Comprehensive exploration of partial differentiation techniques, covering Euler's theorem, Jacobians, envelopes, and evolutes. Includes examples, solutions, and applications in multivariable calculus.
Comprehensive exploration of complex analysis, covering analytical functions, transformations, integrations, and series expansions with practical examples and problem-solving techniques.
Comprehensive coverage of differential calculus topics for BSc and engineering students, including asymptotes, curve tracing, maxima and minima, partial differentiation, and infinite series.
Comprehensive exploration of Laplace and Fourier transforms, covering theory, applications, and problem-solving techniques for differential equations and signal processing.
Comprehensive exploration of vector calculus concepts, including differentiation, integration, theorems, and applications, with examples and solutions for advanced mathematics.
Comprehensive exploration of Fourier series, covering even/odd functions, half-range expansions, and harmonic analysis with practical examples and solutions.
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