College of Science
Mathematics Department
Math 101 – Syllabus
2013-2014
____________________________________________________________________________
Title:
Textbook:
Calculus 1
Calculus Early Transcendentals, by Howard Anton, Irl C. Bivens, Stephen Davis,
Combined 9th Edition, John Wiley & Sons (Asia) 2010
Course Objective:
To introduce the basic concepts and methods of Calculus, and to link Calculus to the real world. The
topics for this course includes: Limits and continuity of functions of a single variable; Differentiability
of Exponential, Logarithmic, Trigonometric and Inverse Trigonometric Functions; Applications:
Related rates, Local linear approximation, Differentials, Analysis of functions and applied maximum
and minimum problems.
Grading Policy:
1. Major Exam I: 20%
 Written Exam
 Exam Date: To be announced
2. Major Exam II: 20%
 Written Exam
 Exam Date: To be announced
3. Final Exam: 50%
 Comprehensive Exam
 The schedule of exam is to be announced by the Registrar
4. Class Work: 10%
 Quizzes
 Homework
 Attendance
Exam Questions:
The questions of the common exams are based on the examples, homework problems, recitation
problems and the exercises of the textbook.
Missing one of the Two Common Major Exams I or II:
No makeup exam will be given under any circumstance. When a student misses Exam I or
Exam II for a legitimate reason (such as medical emergencies), her grade for this exam will be
determined based on the existing formula which depends on her performance in the nonmissing exam and in the final exam.
Attendance:



4 days (4 hours) absences – 1st Warning
8 days (8 hours) absences – 2nd Warning
A grade of DN will be given to the student for 12 days (12 hours) unexcused
absences
Students will have ONLY 6 days to submit their excuses to the prep-year affairs
Academic Integrity: All UOH policies regarding ethics apply to this course.
Prepared by : AMAL ALMARSHADI
College of Science
Mathematics Department
Math 101 – Syllabus
2013-2014
Week
Date
1
Feb 9 -13
2
Feb 16 -20
3
Feb 23 -27
4
Mar 2 – 6
Section
1.1
1.2
1.2
1.3
1.4
1.5
1.5
1.6
Topics
Limits (An intuitive Approach )
Computing Limits
Continued
Limits at infinity; end behavior of a function
Limits (discussed more rigorously)
Continuity
Continued
Continuity of Trigonometric, exponential and inverse
functions
Homework
4,5, 10,18,19
3,4,5,7,17,23
2,5(a,c,f), 16,21,29
14,17,42,52
6,15,29,32
11,23,27
Major Exam I : (20%)
5
Mar 9 – 13
6
Mar 16 -20
2.1
2.2
2.3
2.4
Tangent lines and Rate of change
The derivative function
Introduction to techniques of differentiation
The product and quotient rules
7
Mar 30 - 3 April
2.5
2.6
Vacation
Derivatives of trigonometric Functions
The Chain Rule
8
April 6-10
3.1
3.2
Implicit Differentiation
Derivatives of logarithmic differentiation
3.3
9
April 13-17
3.4
Derivatives of exponential and inverse trigonometric
functions
Related Rates
3.5
3.6
Local linear Approximation; Differentials
L’hopital’s Rule; Indeterminate Forms
10
April 20-24
11(a,b), 15
7,9,14,21
2,8,30, 41(b,d),44(a,c),46(a)
4,10,12,20,30
6,22,24,26,28(a)
3,10,18,44,52,76
4,10,16,20
4,10,18,26,36
5(a,c)22,32,34,42,50
4(a,b),10,20
11,40,44,52
8,14,20,40,47(a)
Major Exam II: (20%)
11
April 27-1May
4.1
Analysis of functions I: increase, decrease and
concavity.
Analysis of functions II: relative extrema; graphing
polynomials
5,15,20,28,33
4.4
4.5
Absolute maxima and minima
Applied maximum and minimum problems
8,14,22,32
4.8
Rolle’s theorem; Mean – value theorem
4.2
12
13
May 4-8
May 11-15
4(a,b),8,34,42,47
2,6,10(a)
Final Exam: Comprehensive 50%)
Prepared by : AMAL ALMARSHADI