(last revision 2/14/12 9:10 pm)
MATH 4321 INFORMATION SHEET FOR TEST TWO SPRING 2012
* Test 2 will be in class on Thurs Feb 23. Test 2 will last 20 minutes.
* The relevant sections for the test are Sections 18-24. The homework
for that material is posted online at my website
https://vancliff.utasites.cloud/T/S12/hwk4321.html .
* My office hours are Tues and Thurs 4:00-4:50 pm. In addition, some class
time before the test starts will be available for asking me questions.
Ph: 817-272-3932, e-mail: vancliff@uta.edu .
* You should learn definitions such as ring, subring, division ring, field,
unit, zero divisor, integral domain, homomorphism, isomorphism, field of
quotients. You should be ready to present examples like those occurring
in the homework, and be able to show that a subset of a ring is a subring.
Moreover, any question in the homework is game for the test.
* As part of your study, I suggest you look over all the homework problems
and your solutions to them, skim through the lecture notes, and look over
Test 1 and its solutions; see vancliff.utasites.cloud/T/S12/4321t1s.pdf
for the solutions to Test 1 (use password math4321 to open the file).
* No calculators are allowed; no notes are allowed. Bring some form of
photo ID.
* Try to keep your eyes on your own work during the test.
* If you wish to leave the room during the test, you should ask permission
first & turn in your test to me. Only in exceptional circumstances will
I let you continue the test should you return. (So it is better to be
3 minutes late to the test, rather than ask to go to the bathroom during
the test.) If you finish early but prefer to stay in the room, then you
should NOT get out any work, book nor item, no matter what the subject
matter is, without first checking with me. Should you wish to leave
the test early, then you may.
* It is your responsibility to be on time.
* I plan to return the graded test to you on Tues Feb 28 with a solution
sheet.
For your mathematical edification, I recommend the link at my website to
a 19-minute movie on abstract algebra! See
https://vancliff.utasites.cloud/T/S12/#4321