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- be able to rigorously prove basic results from mathematical axioms, definitions etc;
- be able to write coherent and concise mathematical proofs;
- demonstrate their understanding of how the results in calculus follow from the principles of mathematical analysis;
- demonstrate their ability to use tools from mathematical analysis in providing rigorous solutions for problems from calculus and its applications;
- be able to choose the appropriate techniques from mathematical analysis to generate mathematical proofs.

- No late homework is accepted
- Academic dishonesty is prohibited