Lectures related to End of Semester Contact Session

Explores improper integrals, convergence criteria, comparison theorems, and solid revolution.

Explores the relationship between series and integrals, highlighting convergence criteria and function examples.

Covers the concept of analytic continuation and the application of the Residue Theorem to solve for functions.

Introduces calculus concepts, focusing on Taylor series and integrals, including their applications and significance in mathematical analysis.

Covers advanced topics in analysis, focusing on integrals, functions, and their properties.

Provides solutions to an Analysis I exam, covering various topics.

Covers the application of the residue theorem in calculating integrals on closed curves in complex analysis.

Explores generalisations of functions and the concept of gradients in advanced analysis.

Explores curve length, function definition, continuity, derivatives, integrals, and graphical representations of functions in two variables.

Covers the properties of functions xr, r>0, on 10,1, including limits and integrals.

Explores Taylor series expansions for derivatives and integrals, including practical applications.

Covers real numbers, sequences, series, functions, limits, derivatives, Taylor series, integrals, and more.

Explores the convergence and divergence of generalized integrals using comparison methods and variable transformations.

Covers the basics of General Physics, focusing on Mechanics SV and key mathematical concepts.

Explores the convergence and divergence of integrals, analyzing their behavior under specific limits.

Covers the study of convergence of sequences, integrals, and functions.

Explores variable change in integrals, emphasizing domain understanding and practical applications in volume and area calculations.

Covers the development of Taylor polynomials of order p around a point x.

Covers generalized integrals, convergence criteria, series convergence, and harmonic series in analysis.

Provides an overview of complex analysis, focusing on derivatives, integrals, and the Cauchy theorem.