Exam 1 is scheduled for Friday, March 3, 3-5, in Tyler 106.
Exam 1 covers classes 26-34 and homework assignments 1-4. You are expected to know and be able to state all definitions, propositions, and theorems given in class and in homework assignments as well as their proofs. You should know all of the important examples studied in class. You are expected to know solutions to all homework problems. Some problems on the exam will ask you to state and prove a theorem proved in class; some will ask you to state a definiton and give an example; some will be similar (or identical) to homework problems.
While I was browsing my notes and homework assignments, the following questions jumped at me as good candidates for exam questions. (I am indicating below theorems, propositions, examples studied in class without stating precisely all the assumptions. Consult you notes for that.)
-- State the definition of a Lipschtizian function f on an interval I.
Of homework problems, the following seem particularly good: H1 #6, #7; H2 #2; H3 #6; H4 #2,3,4,5.
Consider it a practice exam (Of course, the actual exam will be much shorter). Some of the problems listed above will appear, some will not. A problem or two not listed above may appear as well. Who knows. I hope you all get As!