Math 32300, Section GH, Spring 2011

There will be a review session held Friday May 20th, 6-7:40pm in NAC 1/511E. Come with questions.
The final exam will be held on Monday, May 23rd from 6-8:15pm in NAC 1/511E.
Math Departmental Policy: A student who is passing a course but miss the final exam, will receive an INC grade. Within one week of the end of finals the student must:
1. obtain documentation that the absence from the exam was because of illness or other emergency
2. pay the required fee to the Bursar;
3. sign up in the Math Office (NAC 8/133) for a makeup exam.
The sign-up must be completed within one week of the end of finals. The list of those who have signed up for the makeups will be transmitted to the Advisors in the Mathematics Department, the Science Division and the Engineering School within three weekdays after the signup deadline. At that time, any student with an INC who is not on the signup list will not be eligible for registration in a course which has this course as a prerequisite. That is, until the INC is resolved the student will not be allowed to register in such a course and, if registered already, will be dropped. The students who are on the list will be allowed to register, or remain registered, pending satisfactory resolution of the INC, which is some cases is a grade of at least C. The makeup exams will be given in late August, before the first day of the Fall term.

Course information:

Additional documents:

Answer to problem 8 of the practice for the final exam: practice_final_ans.pdf
Solutions to Midterm #3: midterm3.pdf
Practice for the final exam: practice_final.pdf (updated to correct typos)
Selected Answers to Homework #9 hw9.pdf.
Answers to the practice problems for the third midterm practice3_ans.pdf
(answer to problem 1 fixed.)
Practice for the third midterm practice3.pdf (There was an error in the statement of the third problem, which has been fixed. Download the updated version.)
Selected Answers to Homework #8 hw8.pdf.
Selected Answers to Homework #7 hw7.pdf.
Solutions to Midterm #2: midterm2.pdf
Answers to the practice problems for the second midterm practice2_ans.pdf
Selected Answers to Homework #5 hw5.pdf, and answers to the extra problems for homework #5: extra_hw5_ans.pdf
Practice for the second midterm practice2.pdf
In class exercise #2: in_class2.pdf
Selected Answers to Homework #4 hw4.pdf
Solutions to Midterm #1: midterm1.pdf
In class exercise #1: in_class1.pdf
Selected Answers to Homework #3 hw3.pdf
Practice for the first midterm practice1.pdf
Selected Answers to Homework #2 hw2.pdf
Answers to the first quiz quiz1.pdf
Selected Answers to Homework #1 hw1.pdf

Section Information:

Meeting times:	MW 6-7:40pm in NAC 1/511E
Instructor:	Prof. Patrick Hooper
Office:	NAC 6/282
Office Hours:	Mondays and Wednesdays 3:30-5pm. Appointments are also accepted.
Email:
Phone:	(212) 650-5149

Additional Links:

Mohammad Reza Pakzad "Introduction to Theoretical Math" course page:
This page course has a supplement on Logic and Proof covering logic, quantifiers, and some proof techniques. (This covers material pre-requisite to this course.)
Lecture notes from an open course at MIT on "Mathematics for Computer Science"
These notes may be useful for reviewing basic logic and logical proofs, including statements involving quantifiers. (See lectures 1 and 2.) This link was included for the same reason as the link above. (This covers material pre-requisite to this course.)
Euler-Maclaurin Summation Formula:
This page proves the following Theorem. (See the very bottom of the page.)
Theorem. Suppose f is continuous, positive, and decreasing on the interval [1,∞). Then, the series Σ_n=1^∞ f(n) and the integral ∫₁^∞ f(x) dx either both converge or both diverge.

Math 32300, Section GH, Spring 2011: Advanced Calculus I
Prof. Hooper