Final grades (and quiz 4 grades and miscellaneous
comments) are
here.
HAVE A GREAT BREAK!!
The description in the catalog: Covers the same material as 18.01, but at a deeper and more rigorous level. Emphasizes careful reasonsing and understanding of proofs. Assumes knowledge of elementary calculus. Topics: axioms for the real numbers; the Riemann integral; limits, theorems on continuous functions; derivatives of functions of one variable; the fundamental theorems of calculus; Taylor's theorem; infinite series, power series, rigorous treatment of the elementary functions.
Lectures: Tuesdays and Thursdays 1-2, Friday 2-3, in Rm. 4-370.
My office hours (in 2-271): Thursdays 2-3; I will also be available for at least a half hour after class on Tuesday and Friday, as well as Thursdays 4-5 (and occasionally 3-4 too), but let me know if you're interested in dropping by, so I'll be sure to be in.
Recitations:
Pramod Achar, Tuesdays and Thursdays at 12 (Rm 4-153), pramod@math.mit.edu,
office hour Wed. 3-4 in Rm. 2-251 .
Prof. David Ingerman, Tuesdays at Thursdays at 9 (Rm 2-142), ingerman@math.mit.edu,
office hours Wed. 10-12 in Rm 2-372 (or by appointment,
or you can talk to him after class).
Text: Apostol's Calculus vol. I, plus Notes, which may soon be purchased in 11-004 (the copy center in the basement).
Miscellaneous: Basic information about the course (ps, pdf). Questions most commonly asked about 18.014-18.024 (ps, pdf). (All files here will be in postscript and pdf format; pdf format is probably easiest for you to download.)
Syllabus: