A First Course In Real Analysis M H Protter And C B Morrey Pdf

I am planning on taking an intro to real analysis course offered by my university to increase my graduate school admission chances. I do have a solid understanding of differentiation and pretty good knowledge of integration. However, I have zero proof writing experience. The book being used is A First Course in Real Analysis by Protter and Morrey and the course description is as follows:

A prerequisite for the course is discrete math which I have not taken yet so this is primarily why I am concerned. And I don't have the time to take discrete math first as I am sending my graduate applications out in a few months.

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Probably the Discrete Math course is your school's introduction to proof writing, so skipping it might be a handicap. However, last Summer I tutored a student in just your situation. He needed Real Analysis to get into a graduate economics course. He was bright and worked really hard. We did two 2-hour sessions each week. The proofs were very difficult for him but he mostly managed.

I will be taking a class on real analysis in the fall (it is an undergrad first course in the subject), but I want to have a decent grasp on the subject matter before I start it. To this end, I plan to self-study over the summer, but I am unfamiliar with good introductory texts.

This textbook provides a solid foundation in calculus and analysis, as well as a deeper understanding of the subject through its challenging exercises and examples. It also includes numerous applications to real-world problems, making the concepts more relatable and practical for students.

Slightly better than very good condition. Designed for a first course in real analysis which follows the standard course in elementary calculus. Undergraduate Texts in Mathematics. Yellow cloth boards. xi and 507 pages. be457b7860