uwloo

MATH 333Differential Equations

Faculty
Mathematics
Last listed
1970–71

No longer offered. It’s in Waterloo’s scanned calendars from 1963–64 to 1970–71; the 1995–96 to 2023–24 calendars are on ucalendar.

First order differential equations; existence theorems; singular solutions; solution by Laplace Transforms; numerical methods of solutions; solution in series; hypergeometric, Bessel and Legendre functions; introduction to partial differential equations and integral equations. 2 hours lectures.

As printed in the 1968–69 to 1970–71 calendars, read by OCR; the scanned page is the original.

Discussed on r/uwaterloo

3 posts and comments in 2 threads mention MATH 333, June 2021 to December 2024. Quoted word for word, newest first; each reply sits under the post and the comment that started its branch. Search r/uwaterloo for newer posts.

Spring 2023

Spring 2021

Math 333 0 points, 4 comments

u/Tadpole819203: “What is the workload like for math 333? I’m thinking of taking it as an elective as a 2a student. I’m pretty strong with writing proofs, but would it be manageable for a second year student?”

u/LivingCrusader: “I don't think that there's any such course as MATH 333. Do you mean PMATH 333?”

View on RedditRemove this

Check it elsewhere

    In the scanned calendars

    How it read in each calendar from 1963–64 to 1970–71, newest first. The text is OCR of the scanned pages; years whose wording matches are shown once, from the clearest scan. Each year links to its page on uwloo and to that page of the scanned PDF.

    1968–69 to 1970–71 3 calendars

    First order differential equations; existence theorems; singular solutions; solution by Laplace Transforms; numerical methods of solutions; solution in series; hypergeometric, Bessel and Legendre functions; introduction to partial differential equations and integral equations.

    2 hours lectures.

    1963–64 to 1967–68 5 calendars

    First-order differential equations. Linear equations with constant coefficients. Solutions in series. Systems of differential equations. Introduction to partial differential equations. Introduction to integral equations.

    2 lectures.