MA 123 Calculus I — Fall 2026
This course is the initial course in BU's traditional sequence of
three calculus courses.
We study the four fundamental concepts of limits,
continuity, differentiation, and integration.
We begin the course with a thorough discussion of
limits. Next, we consider continuity and differentiation,
along with their applications.
The course concludes with a study of
integration, its relationship to differentiation,
and its geometric meaning.
Applications to many modern problems in science,
engineering, and economics are presented.
Learning Outcomes: In this course, students
will acquire a wide range of quantitative skills, including
those that are required to satisfy the BU Hub Quantitative
Reasoning Unit II. They will also demonstrate a solid
understanding of the two fundamental concepts in
calculus—instantaneous rates of change and the
accumulation of continuously varying quantities. Finally,
they will develop the computational skills that underlie the
subject of calculus, especially those that pertain to the
notions of limits, differentiation, and integration.
In particular,
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Students will translate everyday situations that involve
continuously varying quantities into mathematical models
that are amenable to the techniques of calculus.
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Students will apply the appropriate techniques of
limits, differentiation, and integration from
calculus in order to predict the results of their models.
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Students will compare the results they obtain from their
mathematical models to the phenomena they are modeling as a
check on the validity of the models.
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The models studied will be expressed typically in symbolic
or numerical terms, and the students will express
their conclusions symbolically or numerically. They will
also learn to express their conclusions using graphs and in
descriptive terms when appropriate.
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Students will examine the limitations of the mathematical
models that result from the assumptions upon which they are
based.
The theory of calculus is developed in a deductive manner
as is typical of most branches of mathematics. Students will
learn the logical relationships among the various concepts
as well as the major theorems that embody the subject.
Demonstrations of most of these theorems will be
presented in the class meetings, and students will acquire the ability
to access the validity of assertions based on the logic of
calculus. They will also be able to distinguish valid
and invalid deductions.
Instructional Format:
A Sections:
These sections are the weekly class meetings (3 hours/week).
All students must be registered for one of these sections.
- A1: MWF 9:05–9:55 in STO B50
- A2: TR 2:00–3:15 in STO B50
- A3: MWF 12:20–1:10 in STO B50
- A4: MWF 1:25–2:15 in STO B50
When you register for an A section, you are also reserving
the Thursday evening 6:30–8:30 time slot.
You should not
schedule anything that conflicts with this block on the days of the midterm exams.
Our first midterm exam is scheduled for
6:30–8:30 pm on
Thursday, October 15,
and our second midterm exam is
scheduled for
6:30–8:30 pm on
Thursday, November 19.
You should not
schedule anything that conflicts with these exams.
The final exam will be given on Wednesday,
December 16 from 6:00–8:00 pm.
Note that this exam
starts at 6:00 pm, which is earlier than the midterms start.
Also, note that this is the date and time fixed by the
University's schedule for final exams for large introductory
science and mathematics courses.
B Sections:
These sections are the "studio-style" discussion sections.
All students must be registered for one of these sections.
Attendance in discussion section is mandatory, and you
must attend the entire section.
- B1: M 4:30 pm–5:45 pm in CAS 216
- B2: T 8:00 am–9:15 am in CAS 216
- B3: T 9:30 am–10:45 am in MCS B29
- B4: T 2:00 pm–3:15 pm in MCS B29
- B5: T 3:30 pm–4:45 pm in CAS 116
- B6: T 5:00 pm–6:15 pm in CAS 216
- B7: W 4:30 pm–5:45 pm in CAS 216
- B8: R 8:00 am–9:15 am in CAS 216
- B9: R 9:30 am–10:45 am in MCS B29
- BA: R 2:00 pm–3:15 pm in MCS B29
- BB: R 3:30 am–4:45 am in CAS 201
- BC: R 5:00 am–6:15 am in CAS 216
During most of each discussion section, you will work in
groups of three-four on worksheets that we have developed to
augment the lectures and online homework. You may also
ask questions about the homework exercises.
Also, during most weeks,
a quiz will be administered
in the discussion sections.
You must attend the entire discussion section
in order to be eligible to take the quiz.
Instructors:
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Professor Eric Chang: A3 Lecturer
Email: changer (at) bu.edu
Office hours: W 2:30-4:00 and F 2:30-4:00
Office: CDS 329 (665 Comm. Ave.)
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Professor Thomas Enkosky: A4 Lecturer and Discussion
Section Coordinator
Email: tomenk (at) bu.edu
Office Hours: M 10:30-11:30, W 10:30-11:30, F 10:30-11:30
Office: CDS 210 (665 Comm. Ave.)
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Professor Tasso Kaper: Course Coordinator
Email: tasso (at) bu.edu
Office hours: F 12:30-1:30 or by appointment
Office: CDS 620 (665 Comm. Ave.)
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Professor Takashi Kimura: A2 Lecturer
Email: kimura (at) bu.edu
Office hours: T 12:30-2:00 and R 3:30-5:00
Office: CDS 415 (665 Comm. Ave.)
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Professor Padmavathi Srinivasan: A1 Lecturer
Email: padmask (at) bu.edu
Office hours: T 1:45-3:15 and F 1:30-3:00
Office: CDS 513 (665 Comm. Ave.)
Textbook and online homework system:
Briggs, Cochran, Gillett, Schulz: Calculus (Early
Transcendentals, 3rd edition with digital update),
Pearson, 2019.
Detailed information about the textbook options is available at
http://math.bu.edu/people/tasso/123/textbook.html.
The course covers most of the material in Chapters 2–5 of the text.
There are two ways to view the textbook through MyLab Math, and both can be accessed from the menu on the left in your MLM course:
- Static eBook: This menu item opens a pdf reader that shows the entire three-semester version of the textbook, and you have the option to make notes and set bookmarks.
- Interactive eBook: This menu item opens the interactive eBook. This version of the textbook contains many interactive figures that illustrate certain concepts in a dynamic fashion. It is written in CDF, the Computable Document Format that is based on Mathematica. There is a free CDF player available from Wolfram Research, and you need to install this player for the interactive eBook to work. Boston University has a site license for Mathematica, so you can install Mathematica rather than the CDF player. Note that Mathematica is a powerful technical computing environment, and learning it takes some effort.
Web page for the online HW and the e-text:
The e-book and the online homework assignments
are available at
mlm.pearson.com.
It is directly accecssible via blackboard.
Exams, quizzes, and grading:
In addition to the two midterm exams and the final,
there will be quizzes in discussion section.
Your grade
for the course will be determined using the following percentages:
|
Each midterm exam
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20%
|
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Final exam
|
30%
|
|
Quiz grade
|
25%
|
|
Homework grade
|
5%
|
Getting help:
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You are welcome and encouraged to visit the
office hours of any of the lecturers for MA
123.
- The
Mathematics and Statistics Tutoring Room, CDS 261,
is open
approximately 35 hours each week from the second week of
classes until classes end in December.
The schedule will be available starting during the second week of the semester
here.
This room is also a good place to
study between classes.
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The Education Resource Center
offers free individual and
group tutoring.
The Center gets very busy
as the end of the semester approaches, so it is good to make contact
with them earlier rather than later.
Homework policies:
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Make sure that you run the BROWSER CHECK the first time that
you use MyLab Math. You must allow pop-up windows and
session cookies, and Javascript must be enabled.
See
http://www.pearsonmylabandmastering.com/northamerica/mymathlab/system-requirements/
for more details.
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The online homework is due weekly. MyLab Math clearly displays the day and time at
which each assignment is due.
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Extensions on homework sets will not be granted for any reason
(including a system freeze on the night the homework is due—start your homework early!).
However, your lowest two homework grades will be dropped at the end of the semester.
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All work submitted through MyLab Math must be your own.
Doing otherwise will be considered a violation of the academic conduct code
(see below).
Discussion section policies:
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Attendance at discussion sections is mandatory, and you must
attend the entire session.
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Each discussion section will focus on a worksheet that reviews and
goes more deeply into topics discussed during lecture.
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Even though you work in groups during discussion section, we
strongly suggest
that you
write your own solutions to the questions on the
worksheets either on a piece of paper that is separate from the
worksheet or on a tablet. We also suggest
that you revisit your solutions as you study
for the midterms and finals.
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There will be a quiz during every discussion section
(starting the second
week of the semester) based on the worksheet and on the
week's homework set. If you do not attend the entire
discussion section, you will not be able to take the quiz.
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No make-up quizzes will be given except as required by the
University's policy on religious observance (see below).
However, your lowest two quiz
grades will be dropped at the end of the semester.
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If you are unable to make your discussion section for any reason, you are
welcome to attend a different discussion section during that week. However,
you will NOT be able to take a quiz in any discussion section except your own.
Exam and quiz policies:
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Devices capable of calculating anything
of any kind may *not* be used during quizzes and exams.
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When you complete a quiz or an exam, you must turn it into
one of the proctors in the exam room.
Make-up exams:
Make-up exams will only be given in truly extraordinary circumstances.
Depending on the circumstances, we will either adjust the grading
scheme given above or administer a make-up exam.
Note the
reference below to the University's policy on religious observance.
If you think that you might miss an exam, contact the course
coordinator, Professor
Kaper, in advance as soon as possible.
If permission to make up an exam is granted, be
aware that the make-up exam probably will not
have the same format as
the original exam.
University Policy on Religious Observance:
This course will adhere to the University's
policy on
religious observance. Note that this policy states that
students are required to inform instructors, in writing, of
conflicts with the course schedule and requirements due to
their religious observance as early as possible in the semester.
Course announcements:
All general course announcements will be posted on the
Blackboard Learn Site for the course.
24fallcasma123_Z1 This is available at learn.bu.edu
You are responsible for any information that is posted
there.
Gradebooks:
Your homework grades will be posted on the MyLab Math sites, and
your exam and quiz grades will be posted on the
Gradescope
sites for this course.
If you have any questions about those grades, you should ask about them immediately.
Questions about your exam grades should go to your instructors, and questions about your quiz grades should
go to the lead TF for your discussion section.
We expect all questions to be made in a timely manner, that is, in one or two weeks
after the assessment is graded.
Classroom environment:
The lecture sections for our class meetings
and the discussion sections are times that are devoted to
learning calculus, and activities that interfere with this
process are not permitted.
Although you may use your smart phones, iPads, tablets, or laptops
to answer questions at the Learning Catalytics website
during lecture, your use of these devices at other times
during lecture and discussion section
will be subject to the approval of your lecturer or
discussion section leaders. Use of social media,
texting, shopping online, and
other non-academic and non-emergency online activities
are certainly not allowed.
Academic conduct:
Your work and conduct in this course are governed by the
Boston University Academic Conduct Code.
This code is designed to promote high standards of
academic honesty and integrity as well as fairness.
It is your responsibility to
know and follow the provisions of the code.
In particular, all work
that you submit in this course must be your original work. If you have a
question about any aspect of academic conduct, please ask.
Accommodations:
Students with documented disabilities, including learning disabilities, may
be entitled to accommodations intended to ensure that they have integrated
and equal access to the academic, social, cultural, and recreational
programs the university offers. Accommodations may include, but are not
limited to, additional time on tests
and note-taking assistance. If you believe you should receive accommodations,
please contact the Office of Disability and Access Services to discuss your
situation. This office can give you a letter that you can share with me
outlining the accommodations you should receive. The letter will not contain
any information about the reason for the accommodations.
Ensuring a positive learning environment:
We hope that all students in this
course feel it is in an environment in which they can productively learn.
We believe that
diversity of background (including, but not limited to: race, gender,
ethnicity, sexual orientation, age, socioeconomic status, religion,
physical ability)
is an asset.
Diversity of ideas makes the ability of humankind to do mathematics
stronger.
We believe that it is important that all members of our classroom community feel
welcomed, and that everyone feels
respected for their efforts to learn.
If there are any ways we can help facilitate this, we
welcome that feedback. Please let us know
if you feel that your learning is being adversely affected by any
experiences, inside or outside of class.
Mental health and wellness:
The academic environment is
challenging, and classes are not the only demanding part of your life. There
are a number of resources available to you on campus to support your
wellness, including: mental health services at
SHS,
which allows you to book
initial evaluation
appointments online,
and at
Student Wellbeing.
Please make us aware of
anything that will hinder your success in this course.
Other dates:
The last
day to withdraw from the course without a grade of W is
October 7, 2026. The last day to withdraw from the course while
receiving a grade of W is November 6, 2026.
This syllabus is also posted at
http://math.bu.edu/people/tasso/123/syllabus.html.
Updates will be made here as needed.