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Version 2.1.FY2020 1 Division of Mathematics Mathematics Department https://learning.hccs.edu/programs/mathematics Math 2320: Differential Equations| Lecture | #19624 Spring 2021` | 16 Weeks (1.19.2021-5.16.2021) Regular Term This Section of Math 2320 is Online| 3 Credit Hours | 48 hours per semester Modified for Snow Days Instructor Contact Information Instructor: Marion Foster Office Phone: 713- 718-7274 Office Hours: See Canvas Cisco Webex HCC Email: [email protected] Office Location: Online in Webex Please feel free to contact me concerning any problems that you are experiencing in this course. Your performance in my class is very important to me. I am available to hear your concerns and just to discuss course topics. Canvas is the learning management system used at HCC for distance education. Go to https://hccs.instructure.com/ Please check emails and announcements in Canvas at least once a week or more. For CANVAS documentation, tutorials (including movies), phone and chat support, go to the HCC Online support website. Phone support: 713-718-2000, options 4, 2, 3 (available 24 x 7) Browser Issues Use the latest version of Firefox. Eagle Online Canvas: Your grades and most documents for the class will be available in Eagle Online Canvas. You should check the site a few times each week. The Eagle Online Canvas site is http://eagleonline.hccs.edu Your login is your HCC email user name including @hccs.edu Your password is your HCC email password

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Page 1: Math 2320: Differential Equations| Lecture | #19624

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Division of Mathematics Mathematics Department

https://learning.hccs.edu/programs/mathematics

Math 2320: Differential Equations| Lecture | #19624 Spring 2021` | 16 Weeks (1.19.2021-5.16.2021) Regular Term

This Section of Math 2320 is Online| 3 Credit Hours | 48 hours per semester

Modified for Snow Days

Instructor Contact Information

Instructor: Marion Foster Office Phone: 713- 718-7274 Office Hours: See Canvas Cisco Webex HCC Email: [email protected] Office Location: Online in Webex

Please feel free to contact me concerning any problems that you are experiencing in this course. Your performance in my class is very important to me. I am available to hear your concerns and just to discuss course topics.

Canvas is the learning management system used at HCC for distance education. Go to https://hccs.instructure.com/ Please check emails and announcements in Canvas at least once a week or more.

For CANVAS documentation, tutorials (including movies), phone and chat support, go to the HCC Online support website. Phone support: 713-718-2000, options 4, 2, 3 (available 24 x 7) Browser Issues Use the latest version of Firefox.

Eagle Online Canvas: Your grades and most documents for the class will be available in Eagle Online Canvas. You should check the site a few times each week.

• The Eagle Online Canvas site is http://eagleonline.hccs.edu

• Your login is your HCC email user name including @hccs.edu

• Your password is your HCC email password

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• For problems using or accessing Canvas, visit the Technical Support Webpage at https://www.hccs.edu/online/technical-support/, call at 713.718.5275 or [email protected]

Any student who has not completed the syllabus quiz in Canvas during the first week could be dropped from class.

Catalog Description: MATH 2320 Ordinary Differential Equations. Ordinary differential equations, including linear equations, systems of equations, equations with variable coefficients, existence and uniqueness of solutions, series solutions, singular points, transform methods, and boundary value problems; application of differential equations to real-world problems.

Prerequisites MATH 2414.

What’s Exciting About This Course

Preferred method of contact is either HCCS email or phone. Do not use Cengage WebAssign email to communicate. This email is not forwarded to me and I will not receive notification. I will respond to emails within 24 hours Monday through Friday; I will reply to weekend messages on Monday mornings.

My Personal Welcome

This course provides the background in sciences for further study in mathematics and engineering. The course includes linear equations, systems of equations, series solutions of

dinary differential equations and Laplace transformations.

tbook Options for: A First Course in Differential Equations with Modeling Applications, 11th Ed, by Dennis Zill se-leaf Textbook + WebAssign Single-Term Printed Access Card: Edwards ISBN-13: 978-1337604994 dbound Textbook + WebAssign Single-Term Printed Access Card: Edwards ISBN-13: 978-1337605007 dbound Textbook: ISBN-13: 978-1305965720

Hardbound Textbook: ISBN-13: 978-1305965720 WebAssign Single-Term Printed Access Card: ISBN-13: 978-1337652469

My Personal Welcome

Welcome to Ordinary Differential Equations—I am delighted that you have chosen this course! One of my passions is to know as much as I can about mathematics, and I can hardly wait to pass that on. I will present the information in the most exciting way I know, so that you can grasp the concepts and apply them now and hopefully throughout your life. As you read and wrestle with new ideas and facts that may challenge you, I am available to support you. The fastest way to reach me is by my HCC email. The best way to discuss issues is in person and I am available during posted office hours to tackle the questions. My goal is for you to walk out of the course with a better understanding of the material. So please visit me or contact me by email whenever you have a question.

Prerequisites and/or Co-Requisites

Prerequisites: A grade of C or better in Math 2414. If you have enrolled in this course having satisfied these prerequisites, you have a higher chance of success than students who have not done so. Please carefully read and consider the repeater policy in the HCCS Student

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Handbook. Canvas Learning Management System This section of MATH 2320 will use Canvas (https://eagleonline.hccs.edu) to supplement in-class assignments, exams, and activities. Grades will be posted in Canvas USE FIREFOX OR CHROME AS THE INTERNET BROWSER.

Textbook Information

The textbook listed below is required for this course. A First Course in Differential Equations with Modeling Applications, 11th Ed, By Dennis Zill, ISBN-13: 978-1305965720

Textbook Options for: A First Course in Differential Equations with Modeling Applications, 11th Ed, by Dennis Zill Loose-leaf Textbook + WebAssign Single-Term Printed Access Card: Edwards ISBN-13: 978-1337604994 Hardbound Textbook + WebAssign Single-Term Printed Access Card: Edwards ISBN-13: 978-1337605007

Hardbound Textbook: ISBN-13: 978-1305965720 WebAssign Single-Term Printed Access Card: ISBN-13: 978- 1337652469

It is included in a package that contains the text as well as an access code and are found at the HCC Bookstore. You may either use a hard copy of the book or the e-book through WebAssign.

Access to E-Book, Exams, and Homework

For access to Cengage WebAssign and the online eBook, go to https://www.webassign.net/ and register using the WebAssign Class Key: hccs 9850 9446

Other Instructional Resources

Tutoring HCC provides free, confidential, and convenient academic support, including writing critiques, to HCC students in an online environment and on campus. Tutoring is provided by HCC personnel in order to ensure that it is contextual and appropriate. Visit the HCC Tutoring Services website for services provided.

Libraries The HCC Library System consists of 9 libraries and 6 Electronic Resource Centers (ERCs) that are inviting places to study and collaborate on projects. Librarians are available both at the libraries and online to show you how to locate and use the resources you need. The libraries maintain a large selection of electronic resources as well as collections of books, magazines,

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newspapers, and audiovisual materials. The portal to all libraries’ resources and services is the HCCS library web page at http://library.hccs.edu.

Supplementary Instruction Supplemental Instruction is an academic enrichment and support program that uses peer- assisted study sessions to improve student retention and success in historically difficult courses. Peer Support is provided by students who have already succeeded in completion of the specified course, and who earned a grade of A or B. Find details at http://www.hccs.edu/resources-for/current- students/supplemental-instruction/.

Course Overview

This course provides the background in sciences for further study in mathematics and its applications. It is intended for students who are pursuing degrees in mathematical sciences and engineering and who are required by the nature of their respective curricula to enroll in the 3-semester calculus series. Students enrolled in other areas not requiring calculus may wish to take this course as an elective to broaden their mathematical background provided the necessary prerequisites have been met. Topics covered include Ordinary differential equations, including linear equations, systems of equations, equations with variable coefficients, existence and uniqueness of solutions, series solutions, singular points, transform methods, and boundary value problems; and application of differential equations to real-world problems.

Core Curriculum Objectives (CCOs)

Given the rapid evolution of necessary knowledge and skills and the need to take into account global, national, state, and local cultures, the core curriculum must ensure that students will develop the essential knowledge and skills they need to be successful in college, in a career, in their communities, and in life. Through the Texas Core Curriculum, students will gain a foundation of knowledge of human cultures and the physical and natural world, develop principles of personal and social responsibility for living in a diverse world, and advance intellectual and practical skills that are essential for all learning.

• Critical Thinking: to include creative thinking, innovation, inquiry, and analysis,

evaluation and synthesis of information. • Communication Skills: to include effective development, interpretation and

expression of ideas through written, oral and visual communication. • Quantitative and Empirical Literacy: to include the manipulation and analysis of

numerical data or observable facts resulting in informed conclusions.

Program Student Learning Outcomes (PSLOs) Students in the Mathematics Program will:

1. Engage in problem solving strategies, such as organizing information, drawing diagrams and modeling.

2. Use symbolic representations to solve problems. This includes manipulating formulas, solving equations, and graphing lines.

3. Build the foundational mathematical skills that will enable a student to successfully complete a college level mathematics course.

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Course Student Learning Outcomes (CSLOs)

Upon completion of MATH 2320, the student will be able to: 1. Identify homogeneous equations, homogeneous equations with constant coefficients,

and exact and linear differential equations. 2. Solve ordinary differential equations and systems of equations using:

• Direct integration • Separation of variables • Reduction of order • Methods of undetermined coefficients and variation of parameters • Series solutions • Operator methods for finding particular solutions

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• Laplace transform methods 3. Determine particular solutions to differential equations with given boundary conditions

or initial conditions. 4. Analyze real-world problems in fields such as Biology, Chemistry, Economics,

Engineering, and Physics, including problems related to population dynamics, mixtures, growth and decay, heating and cooling, electronic circuits, and Newtonian mechanics.

Learning Objectives

Upon completion of MATH 2320, the student will be able to:

1. Verify that a function is a solution for a given differential equation. 2. Derive a differential equation from a given physical situation. 3. Determine by inspection at least two solutions of a given initial-value problem. 4. Solve a given differential equation by separation of variables or by using an

appropriate substitution. 5. Solve given exact differential equations subject in indicated initial conditions. 6. Solve the given Ricatti equation. 7. Determine whether a set of functions are linearly dependent or independent on (-

∞,∞). 8. Determine whether an nth-order differential equation is homogeneous, or

nonhomogeneous. 9. Apply the superposition principle for homogeneous and nonhomogeneous equations.

10.Given a differential equation and one solution, find the second solution. 11. Solve a given differential equation by undetermined coefficients. 12. Find a linearly independent function that is annihilated by a given differential operator. 13.Solve given differential equations by variation of parameters or by involving Cauchy-

Euler equation. 14. Solve the given system of differential equations by either systemic elimination or

determinants. 15. Use the Laplace transform to solve a given system of differential equations. 16.Rewrite a given system in normal form. 17. Solve a given system of equations by either Gaussian elimination or Gauss-Jordan

elimination. 18. Solve a given system of linear first-order equations using matrices. 19.Solve a given system of homogeneous linear systems. 20.Use the method of undetermined coefficients to solve a given system on (-∞,∞). 21.Use variation of parameters to solve a given system of equations. 22. Use matrix exponentials. 23. Find the Laplace Transform of a given function. 24.Find the inverse Laplace Transform of a given function. 25. Given a Laplace Transform of an integral, evaluate the transform without evaluating

the integral. 26. Use the Laplace transform to solve the given differential equation subject to the given

boundaries.

Student Success

Expect to spend at least twice as many hours per week outside of class as you do in class studying the course content. Additional time will be required for written assignments. The assignments provided will help you use your study hours wisely. Successful completion of

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this course requires a combination of the following: • Reading the textbook • Attending class in person and/or online • Completing assignments • Participating in class activities

There is no short cut for success in this course; it requires reading (and probably re-reading) and studying the material using the course objectives as a guide.

Instructor and Student Responsibilities

As your Instructor, it is my responsibility to:

• Provide the grading scale and detailed grading formula explaining how student grades are to be derived

• Facilitate an effective learning environment through learner-centered instructional techniques

• Provide a description of any special projects or assignments • Inform students of policies such as attendance, withdrawal, tardiness, and making up

assignments • Provide the course outline and class calendar that will include a description of any

special projects or assignments • Arrange to meet with individual students before and after class as required

As a student, it is your responsibility to:

• Attend class in person and/or online • Participate actively by reviewing course material, interacting with classmates, and

responding promptly in your communication with me • Read and comprehend the textbook • Complete the required assignments and exams • Ask for help when there is a question or problem • Keep copies of all paperwork, including this syllabus, handouts, and all assignments • Be aware of and comply with academic honesty policies in the HCCS Student Handbook

All exams except the final exam will be taken during certain listed open periods rather than during class time to make up for the missed days due to the snowstorm. The final exam will be given during the scheduled time and date.

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. 1) CALENDAR

Wk Date Topic HW/Assignment Found within our Course

1 1/19 INTRODUCTION TO DIFFERENTIAL EQUATIONS 1.1 Definitions and Terminology

1.2 Initial-Value Problems

Quiz #1

: have syllabus quiz done by 1/24/2021.

2 1/25 1.3 Differential Equations as Mathematical Models FIRST-ORDER DIFFERENTIAL EQUATIONS 2.1 Solution Curves Without the Solution

2.2 Separable Variables

Except for quiz 1 (syllabus quiz), all other quizzes, discussions, and self quizzes for test 1 will be due by 2/21.

3 2/1 2.3 Linear Equations 2.4 Exact Solutions

2.5 Solutions by Substitutions

Quiz #2

4 2/8 2.6 A Numerical Solution

MODELING WITH FIRST-ORDER DIFFERENTIAL EQUATIONS 3.1 Linear Equations

Quiz #3

5 2/15 SNOW STORM

6 2/22 SNOW STORM

HIGHER-ORDER DIFFERENTIAL EQUATIONS 3.2 Nonlinear Equations 3.3 Systems of Linear and Nonlinear Equations

4.1 4.1 Linear Equations

4.2 Reduction of Order

All quizzes, discussions, and self quizzes for test 2 will be due by Oct. 25

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EXAM 1 (Chapter 1, 2, 3) MARCH 2-3 Adjusted for snowstorm.

Lockdown browser and webcam. 2/20-2/21

7 3/1 4.3 Homogeneous Linear Equations with Constant

Coefficients

4.4 Undetermined Coefficients − Superposition

4.5 Undetermined Coefficients – Annihilator Approach

8 3/8 4.6 Variation of Parameters

4.7 Cauchy−Euler Equation

4.8 Solving Systems of Linear Equations by

Elimination

Quiz #4

9 3/22 4.9 Nonlinear Equations 4.10 Nonlinear Differential Equations

EXAM 2 (Cumulative with an Emphasis on Ch. 4) Lockdown browser and webcam (March 27-28 )

10 4/5 SERIES SOLUTIONS OF LINEAR EQUATIONS 6.1 Series Solutions of Linear Equations 6.2 Solutions about Ordinary Points 6.3 Solutions about Singular Points

Quiz #5

4/6: Last Day to Withdraw

11 4/12 THE LAPLACE TRANSFORM 7.1 Definition of the Laplace Transform 7.2 Inverse Transform and Transforms of Derivatives

All quizzes, discussions, and self quizzes for test 3 will be due by 4/25

12 4/19 7.3 Translation Theorems 7.4 Additional Operational Properties 7.5 Dirac Delta Function

EXAM 3 (Chapters 6−7) Non proctored in Canvas (April 24-25)

13 4/26 SYSTEMS OF LINEAR FIRST-ORDER DIFFERENTIAL EQUATIONS

8.1 Preliminary Theory 8.2 Homogeneous Linear Systems with Constant

Coefficients

Quiz #7

14 5/3 SYSTEMS OF LINEAR FIRST-ORDER DIFFERENTIAL EQUATIONS

8.3 Variation of Parameters 8.4 Matrix Exponential

Quiz #8

All work due by May 9.

15 5/3 Review for the Final Exam

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May. 14-15 FINAL EXAM (CUMULATIVE WITH AN EMPHASIS ON CH. 7-8)

Lockdown browser and webcam

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Instructional Methods This is an online course. You will find videos coordinated in Canvas with your textbook. In addition, I have office hours both online and in person (see top of syllabus). The course itself is set up in great detail in Canvas with notes, worksheets and video.

Assignments and Exams

Homework Problems are assigned from each section. It is your responsibility to work each of the assigned problems and to ask questions when needed.

Quizzes are given online within the Canvas Differential Equations course. These quizzes are given so that you can test your knowledge on the subject. All quiz scores will be averaged to make up your quiz grade. Missed quizzes will be scored at zero. You may try each quiz 2 times. The higher score counts as your quiz score.

Three major exams plus the final exam will be given during the semester. No make-up exams will be given. If you miss an exam, the score will be recorded as a zero. Exams 2, and 3 will be online exams and not proctored. Test 1 and The Final Exam are In- Person paper and pencil exams.

Remote Exam Proctoring

The Math Department is requiring the remote proctoring of all major examinations (including the Final Exam) to ensure the integrity of the assessment process and to prevent acts of academic dishonesty. In this course, in addition to a reliable internet connection, you will be required to have hardware that meets the following minimal requirements:

• Functioning webcam and microphone

• Computer with operating system that is capable of running the Respondus LockDown Browser and Respondus Monitor.

Final Exam

A final comprehensive exam will be given. Every student enrolled in the course must take the final exam. The final exam is an in−person final exam. It is comprehensive and is required. An untaken final exam will be scored at zero. All exams must be taken at an approved college testing center.

Grading Formula

Requirement Date Points Total Points

Letter Grade

Exam 1 150 900 + A Exam 2 (Midterm) 100 800-899 B

Exam 3 75 700−799 C Final Exam 300 600−699 D

QUIZ Weekly – 8 total

150 0−599 F

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Discussions By Chapter 25

Self-Quizzes (Worksheets)

By Section 200

All scores will be entered into our CANVAS Course Gradebook. All work past the due date will have a 20% penalty. Test Make-Up: you may make up missed proctored exams with me during my office hours on Weds. or with distance ed during their make-up schedule provided you get in touch with me no later than two days after the last test date (i.e. call or email me by Tuesday). You may make up non-proctored online exams provided you get in touch with me no later than two days after last testing date. There will be a 20% penalty for all make up exams and late homework; they must be done within three days following the last test date or they will not be accepted at all.

As per departmental policy the final exam is COMPREHENSIVE, REQUIRED AND PROCTORED via the lockdown browser and webcam.

*Calculators. You may have some exams where you can use a calculator and others where you cannot. Unless

stated otherwise in the syllabus you may use a non-graphing scientific calculator on the proctored exams this semester.

The sharing of calculators by students during an examination session is strictly prohibited. If an unapproved calculator or electronic device is found in your possession after the examination begins, then you will be dismissed from the examination room and your examination will not be scored.

Index Card You may bring one 3”x5” index card with hand written notes on it to the proctored exams. Any extra papers or cards attached to the card will be counted as cheating. Any other papers brought in or more than one index card will be counted as cheating. A larger card than the one indicated will be counted as cheating. I give zeroes on exams if you are found cheating. You may only use what you can write directly on the card itself.

We will be using a webcam and lockdown browser. You must show your face and id to the webcam at the beginning of the test. You must also show your 3x5 card, any scratch paper, and calculator at both the beginning and the end of the test.

===================================================== There is a two hour time limit for each exam you take.

Student Online Handbook Please consult the online student handbook for general questions about your online class. http://www.hccs.edu/media/houston-community-college/distance-education/student-services/pdf/HCC-Online_Student_Handbook.pdf

HCC Policy Statement - Students with disabilities HCC strives to make all learning experiences as accessible as possible. If you anticipate or experience academic barriers based on your disability (including mental health, chronic or temporary medical conditions), please meet with a campus Abilities Counselor as soon as possible in order to establish reasonable accommodations. Reasonable accommodations are established through an interactive process between you, your instructor(s) and Ability Services. It is the policy and practice of HCC to create inclusive and accessible learning environments consistent with federal and state law. For more information, please go to http://www.hccs.edu/district/students/disability- services/

Ability Services Contact Information Central College 713-718-6164

Coleman College 713-718-7376

Northeast College 713-718-8322

Northwest College 713-718-5422 713-718-5408 Southeast College 713-718-7144

Southwest College 713-718-5910

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Adaptive Equipment/Assistive Technology 713-718-6629 713-718-5604 Interpreting and CART services 713-718-6333

HCC Policy Statement: Title IX: Houston Community College is committed to cultivating an environment free from inappropriate conduct of a sexual or gender-based nature including sex discrimination, sexual assault, sexual harassment, and sexual violence. Sex discrimination includes all forms of sexual and gender- based misconduct and violates an individual’s fundamental rights and personal dignity. Title IX prohibits discrimination on the basis of sex- including pregnancy and parental status-in educational programs and activities. If you require an accommodation due to pregnancy please contact an Abilities Services Counselor. The Director of EEO/Compliance is designated as the Title IX Coordinator and Section 504 Coordinator. All inquiries concerning HCC policies, compliance with applicable laws, statutes, and regulations (such as Title VI, Title IX, and Section 504), and complaints may be directed to:

David Cross Director EEO/Compliance Office of Institutional Equity & Diversity 3100 Main Houston, TX 77266-7517 or [email protected] Phone number: 713-718-8271

Basic Needs Security Statement Any student who faces challenges securing their food or housing and believes this may affect their performance in the course is urged to contact the Dean of Students for support. Furthermore, please notify the professor if you are comfortable in doing so. This will enable us to provide any resources that HCC may possess.

Campus Carry statement: At HCC the safety of our students, staff, and faculty is our first priority. As of August 1, 2017, Houston Community College is subject to the Campus Carry Law (SB11 2015). For more information, visit the HCC Campus Carry web page at http://www.hccs.edu/district/departments/police/campus- carry/.”

HCC Policy Statement: Academic Honesty

Please note that I will not tolerate cheating. For cheating on a proctored exam, the first offense will be an automatic zero, the second an automatic F for the course. Using the wrong calculator or using an index card that is not 3”x5” or with notes other than handwritten will count as cheating.

A student who is academically dishonest is, by definition, not showing that the coursework has been learned, and that student is claiming an advantage not available to other students. The instructor is responsible for measuring each student's individual achievements and also for ensuring that all students compete on a level playing field. Thus, in our system, the instructor has teaching, grading, and enforcement roles. You are expected to be familiar with the University's Policy on Academic Honesty, found in the catalog. What that means is: If you are charged with an offense, pleading ignorance of the rules will not help you. Students are responsible for conducting themselves with honor and integrity in fulfilling course requirements. Penalties and/or disciplinary proceedings may be initiated by College System officials against a student accused of scholastic dishonesty. “Scholastic dishonesty”: includes, but is not limited to, cheating on a test, plagiarism, and collusion.

Cheating on a test includes: Copying from another students’ test paper; Using materials not authorized by the person giving the test; Collaborating with another student during a test without authorization; Knowingly using, buying, selling, stealing, transporting, or soliciting in whole or part the contents of a test not yet administered; Bribing another person to obtain a test that is to be administered.

Plagiarism means the appropriation of another’s work and the unacknowledged incorporation of that work in one’s own written work offered for credit.

Collusion mean the unauthorized collaboration with another person in preparing written work offered for credit. Possible punishments for academic dishonesty may include a grade of 0 or F in the particular assignment, failure in the course, and/or recommendation for probation or dismissal from the College System. (See the Student Handbook)

HCC Policy Statements

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Class Attendance - It is important that you come to class! Attending class regularly is the best way to succeed in this class. Research has shown that the single most important factor in student success is attendance. Simply put, going to class greatly increases your ability to succeed. You are expected to be on time at the beginning of each class period. For complete information regarding Houston Community College’s policies on attendance, please refer to the Student Handbook. You are responsible for materials covered during your absences. Class attendance is checked daily. Although it is your responsibility to drop a course for nonattendance, the instructor has the authority to drop you for excessive absences.

Important: You must log into Canvas to do the syllabus quiz by the due date or you may be dropped from the class immediately. If you encounter problems logging into Canvas then email me immediately. I will be checking Canvas to see if you are making progress. You could be dropped for non-participation.

If you are not attending class, you are not learning the information. As the information that is discussed in class is important for your career, students may be dropped from a course after accumulating absences in excess of one week of inactivity and not logging into Canvas for instruction. You may decide NOT to come to class for whatever reason. As an adult making the decision not to attend, you do not have to notify the instructor prior to missing a class. However, if this happens too many times, you may suddenly find that you have “lost” the class.

Poor attendance records tend to correlate with poor grades. If you miss any class, including the first week, you are responsible for all material missed. It is a good idea to find a friend or a buddy in class who would be willing to share class notes or discussion or be able to hand in your work if you unavoidably miss a class

HCC Course Withdrawal Policy If you feel that you cannot complete this course, you will need to withdraw from the course prior to the final date of withdrawal. Before, you withdraw from your course; please take the time to meet with the instructor to discuss why you feel it is necessary to do so. The instructor may be able to provide you with suggestions that would enable you to complete the course. Your success is very important. Beginning in fall 2007, the Texas Legislature passed a law limiting first time entering freshmen to no more than SIX total course withdrawals throughout their educational career in obtaining a certificate and/or degree.

To help students avoid having to drop/withdraw from any class, HCC has instituted an Early Alert process by which your professor may “alert” you and HCC counselors that you might fail a class because of excessive absences and/or poor academic performance. It is your responsibility to visit with your professor or a counselor to learn about what, if any, HCC interventions might be available to assist you – online tutoring, child care, financial aid, job placement, etc. – to stay in class and improve your academic performance.

If you plan on withdrawing from your class, you MUST contact a HCC counselor or your professor prior to withdrawing (dropping) the class for approval and this must be done PRIOR to the withdrawal deadline to receive a “W” on your transcript. **Final withdrawal deadlines vary each semester and/or depending on class length, please visit the online registration calendars, HCC schedule of classes and catalog, any HCC Registration Office, or any HCC counselor to determine class withdrawal deadlines. Remember to allow a 24-hour response time when communicating via email and/or telephone with a professor and/or counselor. Do not submit a request to discuss withdrawal options less than a day before the deadline. If you do not withdraw before the deadline, you will receive the grade that you are making in the class as your final grade.

The last day to withdraw is 4/6/2021.

Important: You must log into Canvas and do the syllabus quiz in Canvas by during the first week or you may be dropped from the class immediately.

Repeat Course Fee The State of Texas encourages students to complete college without having to repeat failed classes. To increase student success, students who repeat the same course more than twice, are required to pay extra tuition. The purpose of this extra tuition fee is to encourage students to pass their courses and to graduate. Effective fall 2006, HCC will charge a higher tuition rate to students registering the third or subsequent time for a course. If you are considering course withdrawal because you are not earning passing grades, confer with your instructor/counselor as early as possible about your study habits, reading and writing homework, test taking skills, attendance, course participation, and opportunities for tutoring or other assistance that might be available.

Classroom Behavior Every student is expected to conduct themselves with respect to the instructor, fellow students and class in general in a respectful and considerate manner.

Misuse of Electronic Devices in the Classroom The use of electronic devices by students in the classroom is up to the discretion of the instructor. Any use of such devices for purposes other than student learning is strictly prohibited unless authorized as an appropriate ADA accommodation from the ADA Counselor.

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Instructor Requirements If you find yourself falling behind please contact me by email or in person to discuss your options in class. It is your responsibility to drop yourself from class before the last drop date. Students are expected and required to read and understand the policies contained in this syllabus

Grading Scale 90 - 100 = A 80 - 89 = B 70 - 79 = C 60 - 69 = D Below 60 = F

Personal Communication Device Policy: All personal communication devices (any device with communication capabilities including but not limited to cell phones, blackberries, pagers, cameras, palmtop computers, lap tops, PDA's, radios, headsets, portable fax machines, recorders, organizers, databanks, and electronic dictionaries or translators) must be muted or turned off during class. Such activity during class time is deemed to be disruptive to the academic process. Personal communication devices are to not be on the student desk during examinations. Usage of such devices during exams is expressly prohibited during examinations and will be considered cheating (see academic honesty section above).

Student Course Reinstatement Policy: Students have a responsibility to arrange payment for their classes when they register, either through cash, credit card, financial aid, or the installment plan. Faculty members have a responsibility to check their class rolls regularly, especially during the early weeks of a term, and reconcile the official class roll to ensure that no one is attending class whose name does not appear on it. Students who are dropped from their courses for nonpayment of tuition and fees who request reinstatement after the official date of record (OE Date) can be reinstated by making payment in full and paying an additional \$75 per course reinstatement fee. A student requesting reinstatement should present the registrar with a completed Enrollment Authorization Form with the signature of the instructor, department chair, or dean who should verify that the student has been attending class regularly. Students who are reinstated are responsible for all course policies and procedures, including attendance requirements.

Resources: The HCC Tutoring Centers provide free tutoring for individual subjects offered at specific times throughout the week on various campuses. There is no need to make an appointment. If you need a tutor, visit: www.hccs.edu/findatutor for times and locations. For more information about tutoring at HCC, visit www.hccs.edu/district/students/tutoring. Additional help is also available through Student Support Services. Students can get free assistance, 24 hours a day, 7 days a week, in Math, English and other subjects, at https://hccs.upswing.io/. Typically, posted questions are answered by an HCC tutor or faculty within 24 hours (usually under 6 hours). There are also several online math resources that you can find with an internet search. You may also find information on the Learning Web site accessible through your specific HCCS campus website.

EGLS3 -- Evaluation for Greater Learning Student Survey System At Houston Community College, professors believe that thoughtful student feedback is necessary to improve teaching and learning. During a designated time, you will be asked to answer a short online survey of research-based questions related to instruction. The anonymous results of the survey will be made available to your professors and division chairs for continual improvement of instruction. Look for the survey as part of the Houston Community College Student System online near the end of the term. Visit www.hccs.edu/EGLS3 for more information.

Department Chair Contact Information

Department Chair Contact Information

College - Level Math Courses

Chair of Math Susan Fife SW Campus 713-718-7241 Stafford, Scarcella, N108

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- Admin. Assistant Tiffany Pham SW Campus 713-718-7770 Stafford, Scarcella, N108

- Admin. Assistant Christopher Cochran SW Campus 713-718-2477 Stafford, Scarcella, N108

Math Assoc. Chair Jaime Hernandez CE Campus 713-718-7772 San Jacinto Building, Rm 369

Math Assoc. Chair Mahmoud Basharat NW Campus 713-718-2438 Katy Campus Building, Rm

112

Math Assoc. Chair Emmanuel Usen NE Campus 713-718-8062 Northline, Rm 324

Developmental Math Courses

Chair of Dev. Math Marisol Montemayor

SE Campus 713-718-7153 Felix Morales Building, Rm

124

- Admin. Assistant Carmen Vasquez SE Campus 713-718-7056 Felix Morales Building, Rm

124 Dev. Math Assoc. Chair Hien Nguyen SE

Campus 713-718-2440 Felix Morales Building, Rm 124

Dev. Math Assoc. Chair Jack Hatton SW

Campus 713-718-2434 Stafford, Learning Hub, Room 208

or. If you need to contact departmental administration, then contact the appropriate Associate Chair. If further administrative contact is necessary, then contact the appropriate Department Chair.

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