Anusha Fatima Alam

EngSci Coursework Repository

** Disclaimer: Kindly note that this page is still under construction. As such some but not all of the embedded links function correctly.

Welcome to the EngSci Coursework Repository! In this page you will find the resources for the Engineering Science Program at the University of Toronto. The following is a compilation of typed notes, hand-written study notes, and solutions which will be continuously updated throughout university. Note that I do not claim to guarantee that everything is correct (in fact, I know for a fact that some of my solutions are not entirely correct) and I cannot guarantee completeness. I'm not paid to do this so I only put down what I think is necessary. Also acknowledge that these courses are revised each semester and are taught by different professors each term, so I would advise you to be cautious when using these resources. Additionally I have shared some of my final submissions and deliverables of lab reports, project reports, problem set solutions etc. Please use them as reference only and avoid plagiarism.

Engineering Science Third-Year (2024-2025)

This course focuses on the economic evaluation of engineering projects and investment proposals. Topics include cost estimation, financial and cost accounting, depreciation, inflation, taxation and financing options such as equity, bonds, and loans. The course covers analyzing after-tax cash flows, evaluating economic merit in both private and public sectors, and conducting sensitivity and risk analysis to support effective decision-making. The course also introduces microeconomics and applies these principles to scenarios like retirement and replacement analysis, make-or-buy decisions, asset lifespan evaluation, capital budgeting, and production planning.
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This course covers materials for NIOS V

This course covers complex analysis and its applications. Key topics include analytic functions, the Cauchy-Riemann equations, contour integration, Cauchy's theorem, Taylor and Laurent series, singularities, and residue calculus. It also explores conformal mapping, harmonic functions, Dirichlet and Neumann boundary value problems, and Poisson integral formulas. The course extends to linear differential equations in the complex plane, focusing on Bessel and Legendre functions. Note - no homework was assigned for week 6