MAT 126: Calculus B, Lecture 1, Fall 2020

Dept of Mathematics , Stony Brook University

Returning to class after illness:

The University asks students who have been ill to contact the Student Health Center. They will tell you whatever steps you need to take before returning to campus. Their phone number is 631-632-6740. Their webpage is Student Health Services.

Student Resources in Lumen OHM :

The Lumen OHM page includes material like extra practice exercises and videos on various topics. An alternate link is given here. The course name for this page is "MAT 126 Student Resources" and the enrollment key is the same.

Peer Assisted Learning:

This is a program open to all students where fellow undergraduates that have already taken the course lead study sessions. The schedules and contact information is located in the following link: PAL schedule for MAY 123, 125, 126 The Stony Brook tutoring center website is located here. For more information about PAL, click here.

Important Note: online versus in-person:

Lecture 1 (this lecture) has online lectures but in-person recitations which are mandatory to attend.

Students seeking to be completely online must enroll in Lecture 3 of MAT 126, taught by Prof. Dang, and enroll in one of its associated recitations. If you encounter difficulty doing this on Solar, you can obtain permission to enroll from Prof. Dang or the mathematics undergraduate directior, Prof. Sutherland. The link to the MAT 126 Lecture 3 website is MAT 126.3 Webpage.

(There is no longer any Lecture 2 for MAT 126. That lecture was cancelled over the summer and Lecture 3 was not renamed.)


The university requires students to wear masks during in-person recitations. Students without masks will be asked to leave.

Electronic exam submission

Since exams are given in-person, students are not required to submit any exam work electronically. Just fill in the answers on the provided quiz or midterm papers and turn them in to the teaching assistant at the end of the exam.

However, students may submit quiz and midterm answers electronically if they wish. To do this, download and print this MAT 126 Answer Sheet, which contains 30 empty boxes for multiple choice responses (only use as many are needed, e.g., 10 for a quiz). Bring the sheet to recitation with you and fill it in as you work the exam. When the exam is over, photograph the form and email to your TA. Make sure your name and ID number are visible. The exam itself may not be photographed or kept.

Images of the answer sheets should be submitted as a PDF file; there are many apps that will convert a picture to PDF format. For Apple phones there is Genius Scan, which other students have reported works well.

Lecture 1 Instructor

        Prof. Christopher Bishop
        Dept. Phone: (631)-632-8290
        Dept. FAX: (631)-632-7631
        my homepage

Course Summary

This a second course in calculus covering methods and applications of integration; enrolled students should have already passed MAT 125 or had an appropriate score on the Mathematics Department placement exam. We will cover the definitions of definite and indefinite integrals, the fundamental theorem of calculus, methods of explicitly evaluating integrals, methods of numerically estimating integrals, applications to computing areas, volumes, arclengths and other applications, parametric equations and calculus with polar coordinates.

A description of MAT 125 and links to webpages from previous semesters can be found here . If you need to review limits and derivatives, look at Chapters 1-4 of Volume 1 of our current textbook, that can be downloaded from Open Stax Calculus Vol I A Lumen OHM course giving review problems of MAT 125 material can be found here with course ID 44639 and enrollment key 'MAT 125 review'. This is not required and is only made available in case you want to review any MAT 125 topics on your own.

Internet interuptions

Due to internet problems, online classes may occasionally be interrupted. If you lose the connection, rejoin when you can; the lectures will be recored so you can view the missed parts later. If I am cut off, give me 10-15 minutes to re-establish the connection; most interruptions are shorter than this. If I can't come back right away, I will send an email to the class when I can, and post a recording on any material we did not cover. With luck, this won't happen too often.


The textbook is Volume 2 of Calculus by Open Stax at Rice University. This is a free online textbook that can be downloaded from the link on this page .

If there is a problem with the above link, two alternatives are: Calculus, Volume 2 and here.

If you prefer smaller files, here are the individual chapters we plan to cover: Chapter 1 , Chapter 2 , Chapter 3 , Chapter 7 . Links to individual sections of the text are given below in the lecture schedule.

Helpful Videos

The math department has a collection of videos on MAT 126 topics that might be helpful to you. Click MAT DEPT 126 VIDEOS and for a page of links to these videos.

In-person versus online recitation sections

In order to accomodate students who cannot come to campus regularly, MAT 126 is taught in two lectures, one with in-person recitations and one with online recitations. All Lecture 1 recitations are in-person; students who can't attend these regularly should enroll in the other lecture and one of its recitations.

Lecture 2 was canceled, so the other lecture is called Lecture 3.

Lecture 3 of MAT 126 is taught by Prof. Dang ( The two MAT 126 lectures will have similar schedules and exams, and I will try to make it possible for students to view both lectures if they wish, but for grading will be important to regularly attend the lecture and recitation that you are enrolled in.

As per current university requirements for large classes, the twice-a-week lectures will be online via Zoom, but the once-a-week recitation sections led by teaching assistants (TAs), will meet in-person for Lecture 1. Midterms and weekly quizzes will be administered in recitation, so it is important to attend regularly. Times are locations are listed below, as well as contact information for the TAs.

Technical requirements

Since all lectures are presented via Zoom, all students will need a device with this software installed. Links to the Zoom lectures are provided in Blackboard.

We will use Lumen OHM for homework, so you will need a device with a web browser that can connect to the Stony Brook Blackboard site to access homework. You will also need to access your Stony Brook Google email to receive occasional emailed announcements (these will also appear in the Blackboard announcements for the course).


Grades will be based on 5 types of evaluation:

        1. Lumen OHM problems sets (20%): Lumen provides a free (to the student) Online Homework Management system that generates random variations of problems selected by the instructor and grades them automatically. You do NOT need to sign up for an Lumen OHM account; the assignments should be visible to you through Blackboard (in fact, if you access the homework from an individually set up Lumen OHM account, and not through Blackboard, your homework grades may not recorded in Blackboard correctly). We will drop the two lowest homework grades.
Assignments in Lumen OHM are automatically graded by the system, so you will see the results right away. You will be allowed multiple attempts to do each problem without a penalty, and to ask for an alternate version of the problem instead. The due dates of these will be the same for everyone in MAT 126, regardless of section, usually on Friday of the week following the week when the relevant material is presented in lecture (but you are encouraged to do it earlier, and even try to do them as soon as we covered the material in class). In general, the Lumen OHM problems only give credit for a correct answer in the correct form; no partial credit.
ACCESS LUMEN OHM THROUGH BLACKBOARD There is a link to the class Lumen page in Blackboard, just underneath the Zoom link on left hand side. It is important to access homework through this link, so that Lumen knows to transfer your grades back to Blackboard. If you have used Lumen OHM before, you may have accessed it by first logging in and then using a Course ID and Enrollment Key, but we are not using this method for MAT 126 this Fall. Please let me know if you have any trouble seeing the Lumen content using the link in Blackboard.

        2. Class participation (5%): There will be assignments in Lumen OHM to be done during lectures: many of these problems I will do as examples and you simply have to enter my answer into the assignment. A few I will leave for you to try during lecture, to ask me questions about and complete after class, if necessary. You will have 24 hours to complete these problems.

        3. Weekly quizzes in recitation (20%, drop worst 2 of 9): The teaching assistants will give short (about 20 minutes) quizzes at the end of most recitations on non-exam weeks. For in-person recitations, these are written on a sheet of paper and handed in. For online recitations, quizzes will be given either using Lumen OHM or Gradescope. Details will be provided at the beginning of the semester. No make-up quizzes will be given. The worst two quiz grades will be dropped and missed quizzes will count among these.
There are no recitation quizzes in weeks 5, 9 and 13, when we use the recitation meetings to have exams.

        4. Exams in recitation (3 exams, 15% each, 45% total): There will be three exams taking up an entire recitation section in weeks 5, 9 and 13. These will cover roughly Chapters 1, 2 and 3 respectively; the exact sections covered on each exam are given in the lecture schedule below. For Lecture 1 these will be paper-and-pencil exams completed on the provided forms and handed in at the end of the exam period.

        5. Online final exam (10%): There will be a cumulative online final exam on all the sections of textbook covered in the class. It will be given in the Lumen OHM system, the same system used for the online homework. Some form of online proctoring will be used.


        Blackboard is the Stony Brook University class management system. Your homework, quiz and exam grades will be posted here. Letter grades for the course are posted in the Solar System. I will occasionally post announcements in Blackboard; you should receive email notifications whenever this occurs. Homework assignments and the online final can be accessed through your Blackboard account. Also links to the lectures via Zoom.

Solar System

        Solar System is the Stony Brook University administrative management system (registration, bills,...). It is not used for classes, except to post letter grades at the end of the semester..

Stony Brook Gmail

        Check your email here.

Stony Brook Virtual SINC Site

        Late in the course I expect to demonstrate software from the Virtual Sinc Site. This gives you access to various software packages on a university license, such as Mathematica and Matlab. These systems, among others, are can be used to compute some difficult integrals symbolically (Section 3.5 of the text) and most numerically (Section 3.6). I plan to demonstrate how they are used in lecture, but I won't require their use on assessments. Using the virtual Sinc Site requires downloading the Citrix receiver software (you will be prompted). Even though we won't need to use the Virtual Sinc Site much in this class, it is good idea to make sure you can access it for future classes.

Math Learning Center (MLC) and office hours

MLC webpage.

Normally, the MLC is a room in the basement (SL level) of the Math Tower where you can go for face-to-face help with teaching assistants and faculty (not necessarily your own instructors). However, for Fall 2020 the MLC will be entirely online. To use the MLC click this link for MLC webpage. You should see a list of tutors who are available right now, and a schedule of who is available throughout the week.

When there are tutors online, there is a zoom link to the session for that tutor. The zoom sessions are set up so that the student needs to be authenticated, usually with SBU netid, and the tutor is supposed to use the waiting room so that they get admitted "on demand" -- typically one student at a time. Each MAT 126 TA is supposed to hold three office hours each week, two of which take place in MLC. You may either seek out your own TA, or get help from whoever is available at the moment (however, TAs from other classes might not have access to MAT 126 textbook or assignments, so you will have to describe the problem to them, or show it to them with the share-screen feature).

Here is a link to check who is holding math department undergraduate advising hours now (questions about placement exams, classes, scheduling,...).

Here is a link to check who in the math departement is having regular (not MLC or advising) office hours now.


        You can download Zoom here, if you do not already have it installed on your computer. Access to Zoom lectures and recitations will be provided through your Blackboard account.

Changes to the original lecture and recitation days-times-places

Lecture and recitation times were changed over the summer. For a list of new rooms and times, and names of the teaching assistants click here.

Important University Dates

    Link to university academic calendars, including final exam calendars.

    First day of classes: Monday August 24, 2020.
    Last day to add/drop: Friday, Sept 4, 2020.
    Last day to drop-down: Friday October 2, 2020. (students may move to a lower numbered math course without penalty; moving up must be done by Sept 4, or requires a petition).
    Fall break: Canceled. Instead of a short break on Oct 12 and 13, we will get all of Thanksgiving week off instead.
    Last day to withdraw or choose Grade/Pass/NoCredit: Friday October 23, 2020
    Last day for in-person classes: Friday, November 20. All classes meet online after Thanksgiving break.
    Thanksgiving break: Saturday November 21 to Sunday November 29, 2020.
    Last day of classes: Monday December 7, 2020.
    Reading day: Tuesday December 8, 2020.
    Finals: Wednesday December 9 to Thursday December 17, 2020.
    MAT 126 Common Final Exam: 2:15pm-5:00pm, Thursday December 10, 2020.
    Commencement: Friday December 18, 2020

Pass/No Credit

The G/P/NC deadline is the last day of classes. This policy allows you to set a threshhold so that if you score above the threshold in a class you get a that grade on your transcript, and otherwise you get a P (for pass) or NC (no credit), neither of which affects your GPA. For example, if you set the threshhold at C and if you get a C- or a D you will get a P in the course (which means it won't count towards major requirements, but also won't affect your GPA). A grade of F gives an NC (also won't affect your GPA), and any grade equal to or higher than your threshhold will count as usual. Usually one can only P/NC one course per semester, but this semester the university is allowing students to P/NC two classes. Details about G/P/NC can be found at SBU G/P/NC page.

Recorded lectures

Lecture recordings. Click this for links to previous lecture recordings.

Lecture Schedule

For each week I list sections of the text we plan to cover that week. When two sections are listed, we will generally do one per lecture. When there are three listed, the middle topic will often straddle both lectures.

Online homework on each week's sections will be assigned in Lumen OHM and due for everyone at the end of the following week. However, it is very highly recommended that you to complete the assignment by the time of your recitation class. Each recitation will end with a short 10-15 minute quiz on the same material, so it is to your advantage to have done all the problems and ask for help during the recitation, before the quiz. The problems on Lumen may be redone after recitation if you missed any originally (that is why they are not officially due until the end of the week). Homework assignments will be visible from the beginning of the semester. Week 1, Aug 24 - Aug 28
        Topics covered:
        Course administration, class webpage, Blackboard, Lumen OHM
        Very quick review of limits and derivative (MAT 125)
        Table of derivatives. You should know most of these already. We will go over some of these and other material from MAT 125 in the second lecture this week.
        Aug 27 problems these are the problems I worked on paper during lecture (problems only, not the solutions).

Week 2, Aug 31 - Sept 4, Quiz 1
        Topics covered:
        Section 1.1 Approximating areas
        Section 1.2 Integration
        integrate.m This is the MATLAB code I ran in class to illsutrate left and right hand approximations to integrals. MATLAB is available on the SBU virtual SINC site. This is not required for class; just to have fun with if you like computers and know how to run MATLAB.
        Tue Sept 1 problems only
        Tue Sept 1 problems and solutions
        Thur Sept 3 problems only
        Thur Sept 3 problems and solutions

Week 3, Sept 7 - Sept 11, Quiz 2
        Section 1.3 The Fundamental Theorem of Calculus
        Section 1.4 Integration Formulas and the Net Change Theorem
        Section 1.5 Substitution
        Precalculus Review Reiview of area and volume formulas and useful trig formulas.
        Tue Sept 8, notes and problems
        Tue Sept 8, notes, problems and solutions
        Thur Sept 10, notes and problems
        Thur Sept 10, notes, problems and solutions
        Lumen OHM participation problems for Sept 10 are optional, since we did not do them in class.

Week 4, Sept 14 - Sept 18, Quiz 3
        Topics covered:
        Section 1.6 Integrals involving Exponentials and Logarithms
        Section 1.7 Integrals Resulting in Inverse Trigonometric Functions
        Tue Sept 15, notes and problems
        Tue Sept 15, notes, problems and solutions. We spent most of this lecture discussing the contents of Quiz 3 and just started Section 1.6. We will complete Section 1.6 on Thursday and do Section 1.7 (which is short; just 3 main formulas). Since we did not have time in class to do any Lumen OHM questions, I will not count the Lumen partipation grade for Sept 15.
        Thur Sept 17, notes and problems
        Thur Sept 17, notes, problems and solutions

Week 5, Sept 21- Sept 25: Exam 1 on Sections 1.1 to 1.5. Exams given in recitations.
        Topics covered:
        Sample problems for midterm We will do these in class.
        Sample problems for midterm and solutions notes from class.
        Sample of Quiz 2 with answers
        Sample of Quiz 3 with answers
        Chapter 1 review from textbook Odd numbered questions have answers in back of textbook on page 727. See also exercises in "Chapter 1" section of Lumen OHM page in Blackboard (near bottom of page).
        Midterm 1 will be 30 multiple choice question on six pages:
            1st page 5 problems is on Sigma notation and Riemann sums
            2nd page is 5 problems on estimating Riemann sums of a graphed functions (like Quiz 2)
            3rd page is 5 T/F problems on properties of integrals and 3 matching graphs of f and its integral F
            4th page is 4 problems on properties of integral of a graphed f (like Quiz 3)
            5th page is 3 word problems involving graphs (like Quiz 3)
            6th page is evaluating 6 integrals by substitution (3 definite and 3 indefinite)
        Section 2.1 Areas between curves (Thursday lecture)
        Sept 24 notes and problems We will do these in class.
        Sept 24 note, problems nd solutions Marked version from class.

Week 6, Sept 28 - Oct 2, Quiz 4
        Topics covered:
        Section 2.2 Determining Volumes by Slicing
        Section 2.3 Volumes of Revolution: Cylindrical Shells
        Sept 29, Midterm 1 results, notes and problems
        Sept 29 notes, problems and solutions
        Oct 1 notes and problems, Quiz 5 review
        Oct 1 notes, problems and solutions, Quiz 5 review

Week 7, Oct 5 - Oct 9, Quiz 5
        Topics covered:
        Section 2.4 Arc Length of a Curve and Surface Area
        Section 2.5 Physical Applications
        Oct 6 notes and problems, HW 6, arclength, surface area
        Oct 6 notes, problems and solution
        Oct 8 notes and problems, physical applications, Quiz 6 review
        Oct 8 notes, problems and solution

Week 8, Oct 12 - Oct 16, Quiz 6
        Topics covered:
        Section 2.6 Moments and Centers of Mass
        Oct 13 notes and problems, Center of mass, Theorem of Pappus
        Oct 13 notes, problems and solutions.
        Oct 15 notes, Midterm 2 review
        Oct 15 notes, Midterm 2 review, solutions
        Chapter 2 Review from textbook
        Sample of Quiz 4
        Sample of Quiz 5
        Sample of Quiz 6
        Midterm 2 is in recitation next week: 25 multiple choice questions on 6 pages.
            Page 1 is 4 integrations involving exponential, logarithms, inverse trig functions (Similar to Quiz 4).
            Page 2 is 2 matching formulas for area between graphs to appropriate figures, and then finding two area from the figures (similar to Quiz 4).
            Page 3 is 4 problems matching formulas to pictures of volumes of revolution (similar to Quiz 5).
            Page 4 is 4 problems on volumes of revolution: 2 on setting up and evaluating for the disk method and 2 on setting up and evaluating using the shell method (Similar to Quiz 5).
            Page 5 is 5 problems on volume, arclength and area: 1 problem finding a volume given the base and cross sections of aregion, 2 problems setting up and evaluating an arclength integral, and 2 problems setting up and evaluating area of a surface of revolution (Similar to Quiz 6 and some homework problems).
            Page 6 is 4 problems on physical applications: 2 on worked needed to lift slices and 2 on finding mass of aa disk given a density (Similar to Quiz 6 and problems worked in lecture)..

Week 9, Oct 19 - Oct 23: Exam 2 on Sections 1.6 to 2.5. Exam given in recitation
        Topics covered:
        Section 2.7 Integrals, Exponential Functions and Logarithms
        Section 2.8 Exponential Growth and Decay
        Oct 20, notes and problems
        Oct 20, notes, problems and solutions.
        Oct 22, notes and problems, Review for Quiz 7
        Oct 22, notes, problems and solutions.

Week 10, Oct 26 - Oct 30, Quiz 7
        Topics covered:
        Section 3.1 Integration by Parts
        Section 3.2 Trigonometric Integrals
        Trig Integration Strategies This summarizes strategies from Section 3.2. You may print this and bring to recition in Week 11 to use on Quiz 8.
        Section 3.3 Trigonometric Substitution
        Oct 27, notes and problems,
        Oct 27, notes, problems and solutions,
        Oct 29, notes and problems, Review for Quiz 8
        Oct 29, notes, problems, and solutions

Week 11, Nov 2 - Nov 6, Quiz 8 (on Sections 3.1 and 3.2)
No live class on Tuesday, Nov 3; a lecture will be recorded and posted ahead of time.
        Trig Integration Strategies This summarizes strategies from Section 3.2. You may print this and bring to recition in Week 11 to use on Quiz 8.
        Section 3.4 Partial Fractions
        Section 3.7 Improper integrals
        Wikipedia page on Heavyside method for computing partial fractions.
        Nov 3, notes and problems. This lecture will be pre-recorded. I will take questions about it in the live lecture on Thur Nov 5. Partial fractions.
        Nov 3, notes, problems. and solutions Marked with solutions from pre-recorded lecture.
        Nov 5, notes and problems. Improper integrals.
        Nov 5, notes, problems and solutions.

Week 12, Nov 9 - Now 13, Quiz 9 (on Sections 3.3, 3.4, 3.7), Last in-recitation quiz.
        Topics covered:
        Section 3.5 Other Strategies for Integration (tables of integrals, computer systems)
        Section 3.6 Numerical Integration.
        Sections 3.5 and 3.6 will not be on the midterm or final.
        Review for Midterm 3.
        Nov 10 notes
        Nov 10 notes and annotations
        Nov 12 -- Midterm review
        Nov 12 -- Midterm review with solutions
        MATLAB script for comparing numerical integration rules
        Textbook's Table of Integrals
        CRC Table of Integrals
        CRC Standard Mathematical Tables and Formulae
        Virtual SINC Site
        Horizon VMware This needs to be installed before using the virtual SINC Site. >
        DoIT Software Catalog
        MAT 331, Fall 2018 my course using MATLAB (other instructors may use diffferent software)
        Chapter 3 Review from textbook
        Review materials for Midterm 3
        Sample of Quiz 7 with answers
        Sample of Quiz 8 with answers
        Sample of Quiz 9 with answers
        Midterm 3 is in recitation next week: 25 multiple choice questions on 6 pages.
            Page 1: 2 indefinite integrals using integration by parts, 1 problem using theorem of Pappus
            Page 2: 3 problems on Newton's law of cooling.
            Page 3: 5 questions on centers of mass. Compute area, give integrals for M_y, M_x, give values for x and y coordinates of the center of mass.
            Page 4: 5 problems on partial fractions. First four problems all deal with integrating one function: do long division to reduce a rational function with a quadratic denominator, find the two coefficients A,B for partial fraction and then evaluae integral. Fifth problem is to match a formula to a graph.
            Page 5: 4 problems on improper integrals. There are two integrals. For each one you first evaluate an indefinite integral and then evaluate a related improper integral.
            Page 6: 5 questions on trig integral. The first three just ask you to choose the correct strategy, just like on Quiz8. You may bring the a sheet of notes like on Quiz 8. The last two problems are to first set up an integral related to arclength and then evaluate it using a trig integral (your sheet of notes may be helpful).

Week 13, Nov 16 - Nov 20: Exam 3 on Sections 2.6 to 3.4, and 3.7. Last midterm.
        Topics covered:
        Section 7.1 Parametric Equations
        Section 7.2 Calculus of Parametric Equations
        Tuesday Nov 17 notes and problems Introduction to Parametric Equations
        Tuesday Nov 17 notes, problems and solutions
        Thursday Nov 19 notes and problems Calculus of Parametric Equations: tangents, area, arclength
        Thursday Nov 19 notes, problems and solutions

Week 14, Nov 23 - Nov 27
        Thanksgiving break, no classes Mon-Fri.

Week 15, Nov 30 - Dec 4 All university classes online this week. Last week for Lecture 1. Recitations meet online. No quiz this week.
        Topics covered:
        Course grades, final exam
        Section 7.3 Polar Coordinates
        Section 7.4 Area and Arc Length in Polar Coordinates
        Tuesday, Dec 1 notes
        Tuesday Dec 1, marked notes
        Thursday, Dec 3 notes
        Thursday, Dec 3 is last meeting of Lecure 1.

Week 16, Dec 7 Classes on Monday only. Last meeting for Prof. Dang's lecture.
        Final Exam on Thursday Dec 10, 2:15pm-5:00pm.
        Final is online via Lumen OHM and is open book.
        It will be cumulative over all sections covered in MAT 126.

Helpful websites

Links to external websites if you need some additional review of any concepts.

Topics in the history of Calculus

Below are some reading about the history of calculus that may be of interest.
        Wikipedia page on calculus.
        Wikipedia page on Issac Newton.
        Wikipedia page on Newton-Leibniz controversy.
        Wikipedia page on the discovery of the planet Neptune (using only mathematics).
        Wikipedia page on Gauss.
        Wikipedia page on Pappus.

Rankings of math departments - 2020

        The 2020 Shangahi Ranking of mathematics departments around the world were announced August 31. Stony Brook was placed 16th in the world and 9th in the United States.

Office Hours

I will hold office hours via Zoom: Tu-Th 11:00am-12:30am. You are also welcome to make an appointment via email.

Technology Support:

Student Technology Services. TLT provides academic technology support to all students. If you require assistance with Blackboard or other academic technologies, please contact TLT at:; Phone: 631.632.9602; Chat; or visit a SINC Site.

Students who need assistance with their personal devices can contact DoIT's service desk at: 631.632.9800, submit an online request, or visit the Walk In Center on the 5th floor of the Melville Library (West Campus), Room S-5410. For more information, visit:

Required Syllabus Statements

The University Senate Undergraduate and Graduate Councils have authorized that the following required statements appear in all teaching syllabi (graduate and undergraduate courses) on the Stony Brook Campus.

Student Accessibility Support Center Statement

If you have a physical, psychological, medical, or learning disability that may impact your course work, please contact the Student Accessibility Support Center, 128 ECC Building, (631) 632-6748, or at They will determine with you what accommodations are necessary and appropriate. All information and documentation is confidential.

Students who require assistance during emergency evacuation are encouraged to discuss their needs with their professors and the Student Accessibility Support Center. For procedures and information go to the following website: and search Fire Safety and Evacuation and Disabilities.

Academic Integrity Statement

Each student must pursue his or her academic goals honestly and be personally accountable for all submitted work. Representing another person's work as your own is always wrong. Faculty is required to report any suspected instances of academic dishonesty to the Academic Judiciary. Faculty in the Health Sciences Center (School of Health Technology & Management, Nursing, Social Welfare, Dental Medicine) and School of Medicine are required to follow their school-specific procedures. For more comprehensive information on academic integrity, including categories of academic dishonesty please refer to the academic judiciary website at

Critical Incident Management

Stony Brook University expects students to respect the rights, privileges, and property of other people. Faculty are required to report to the Office of University Community Standards any disruptive behavior that interrupts their ability to teach, compromises the safety of the learning environment, or inhibits students' ability to learn. Faculty in the HSC Schools and the School of Medicine are required to follow their school-specific procedures. Further information about most academic matters can be found in the Undergraduate Bulletin, the Undergraduate Class Schedule, and the Faculty-Employee Handbook.

Email instructors

For email links to lecturers and TA's click here.