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MAT 051 GENERIC COURSE SYLLABUS |
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Effective Date: Fall 2007 |
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Instructor: |
Campus: |
Room: |
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Office Hours: |
Phone: |
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I. |
Course Prefix |
Course Number |
Course Name |
Credit |
Lecture |
Lab |
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MAT |
051 |
Algebraic Foundations and Elementary
Algebra |
4 |
4 |
0 |
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II. |
Prerequisites: |
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MAT 045 or an appropriate score on the Mathematics Assessment Test. |
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III. |
Course Description: |
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Course
prepares students for an introductory algebra course by covering the fundamental
concepts, operations, and applications of arithmetic in basic algebraic
contexts, including linear equations and graphing. Arithmetic topics include
integers, fractions, decimals, percents, measurement and signed numbers. This
is an introduction to sets, signed numbers, equations, exponents,
polynomials, factoring and graphing. |
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IV. |
Course Objectives: |
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V. |
Academic Integrity: |
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Students
and employees at ·
cheating, ·
plagiarism (turning in work not written by you, or lacking proper
citation), ·
falsification and fabrication (lying or distorting the truth), ·
helping others to cheat, ·
unauthorized changes on official documents, ·
pretending to be someone else or having someone else pretend to be
you, ·
making or accepting bribes, special favors, or threats, and ·
any other behavior that violates academic integrity. There
are serious consequences to violations of the academic integrity policy.
Oakton’s policies and procedures provide students a fair hearing if a
complaint is made against you. If you
are found to have violated the policy, the minimum penalty is failure on the
assignment and, a disciplinary record will be established and kept on file in
the office of the Vice President for Student Affairs for a period of 3 years.
Details
of the Code of Academic Conduct can be found in the Student Handbook. |
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VI. |
Outline of Topics: |
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A. Integers and algebraic
expressions 1.
Integers on the number line 2.
Addition and subtraction of integers 3.
Multiplication and division of integers 4.
Order of operations 5.
Exponential notation 6.
Introduction to algebraic expressions 7.
Like terms 8.
Solving equations using integers B.
Fractions 1.
Understanding fractions 2.
Equivalent fractions 3.
Factors, multiples, primes and divisibility rules 4.
Multiplying and dividing 5.
Adding and subtracting 6.
Operations with mixed numbers 7.
Comparing and ordering 8.
Solving equations using fractions 9.
Applications C.
Decimals 1.
Understanding decimals 2.
Place value: reading and writing decimal numerals 3.
Comparing and ordering 4.
Rounding and estimating 5.
Adding and subtracting 6.
Multiplying and dividing 7.
Conversions: fractions, mixed numerals, decimals 8.
Solving equations using decimals 9.
Applications D.
Ratio and proportion 1.
Introduction to ratios 2.
Rates and unit prices 3.
Proportions 4.
Applications E.
Percent 1.
Understanding percent 2.
Conversions: fractions, decimals, percent 3.
Solving percent problems using equations 4.
Solving percent problems using proportions 5.
Applications F.
Introduction to graphing 1.
Tables and pictographs 2.
Bar graphs and line graphs 3.
Ordered pairs and linear equations in two variables G.
Geometry and measurement 1.
Perimeter 2.
Area, Volume H. Integers and Rational Numbers 1. Graphical representation 2. Fundamental operations 3. Algebraic expressions 4. Exponential notations 5. Order
of operations I. First-Degree
Equations and Inequalities in One Variable 1. Solution of equations and inequalities 2. Graphing inequalities 3. Formulas 4. Applications J. Polynomials
and Exponents 1. Fundamental operations 2. Factoring K. Rational Expressions and Equations 1. Reducing to lowest terms 2. Fundamental operations 3. Solving equations with monomial denominators 4. Solving proportions 5. Applications L. First-Degree Equations and inequalities in
two variables. 1. Solutions of equations 2. Slope of a line 3. Graphing 4. Graphical solution of systems 5. Algebraic solution of systems 6. Applications M. Quadratic Equations 1.
Solutions by factoring 2.
Solutions by square roots of perfect squares 3.
Applications |
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VII. |
Methods of Instruction: |
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(To be completed by instructor) |
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Methods
of presentation can include lectures, discussion, demonstration,
experimentation, audio-visual aids, group work, board work, and regularly
assigned homework. Calculators /
computers will be used when appropriate. |
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VIII. |
Course Practices Required: |
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(To be completed by instructor) |
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Course practices include attending class,
completing homework assignments, participating in discussions and taking
quizzes and exams. |
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IX. |
Instructional Materials: |
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Required
Textbook: |
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Required
Materials:
Scientific calculator is recommended. |
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X. |
Methods of Evaluating Student Progress: |
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(To be determined and announced by the instructor) |
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Evaluation methods can include assignments,
quizzes, chapter or major tests, individual or group projects, computer
assignments and/or a final examination. |
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XI. |
Other Course Information: |
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Individual instructors will establish and announce specific policies regarding attendance, due dates and make-up work, incomplete grades, etc. |
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If you have a documented
learning, psychological, or physical disability you may be entitled to
reasonable academic accommodations or services. To request accommodations or services,
contact the ASSIST office in the |
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