Groups are fine, turn in your own work. Homework is due in or before class on
Mondays.
Exercises 5.3:
62, 66, 70
Compute the following using both the prime factorization method and the
Euclidean algorithm:
(720,241)
(64,336)
(-15,75)
Compute the least common multiples:
\mathop{lcm}\nolimits (64,336)
\mathop{lcm}\nolimits (11,17)
\mathop{lcm}\nolimits (121,187)
\mathop{lcm}\nolimits (2025,648)
Postponed:
Find two integer solutions to each of the following, or state why no solutions
exist:
64x + 336y = 32
33x - 27y = 11
31x - 27y = 11
Note that you may email homework. However, I don’t use MicrosoftTM products
(e.g. Word), and software packages are notoriously finicky about translating
mathematics.
If you’re typing it (which I advise just for practice in whatever tools you use), you
likely want to turn in a printout. If you do want to email your submission, please
produce a PDF or PostScript document.