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Material Type: Exam; Class: TECHNICAL MATH I; Subject: Mathematics; University: SUNY College of Technology at Canton; Term: Fall 2006;
Typology: Exams
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Prepared by: Mary Gfeller SCHOOL OF LIBERAL ARTS & SUPPORT SERVICES MATHEMATICS DEPARTMENT FEBRUARY 2006
Technical Math II A. TITLE: Technical Math II B. COURSE NUMBER: MATH 136 C. CREDIT HOURS: 4 D. COURSE LENGTH: 15 weeks E. SEMESTERS OFFERED: Fall and Spring F. HOURS OF LECUTRE, LABORATORY, RECITATION, TUTORIAL, ACTIVITY: Four hours lecture per week. G. CATALOGUE DESCRIPTION: This course is the second of a two-semester sequence of intermediate algebra and trigonometry with technical applications. Topics include: Review of the graphs of the sine and cosine function, review of complex numbers and their applications, exponents and radicals, exponential and logarithmic functions, ratio, proportion and variation, oblique triangles, inequalities, introduction to statistics and an intuitive approach to calculus. H. PRE-REQUISITES/CO-REQUISITES: Technical Math I (MATH 135) I. GOALS (STUDENT LEARNING OUTCOMES): see attached. J. TEXTS: Basic Technical Mathematics (8/e) by Allyn J. Washington bundled with MyMathLab, Addison-Wesley, 2001. ISBN: 0321383125. Student Solution Manual. ISBN: 0-201-38569- K. REFERENCES: Additional Instructor Materials: Instructor’s Solution Manual. ISBN: 0-201-38570- Test Gen-Eq/QuizMaster-Eq Duel Platform CD-ROM. ISBN:0-201-38575- L. EQUIPMENT: Laptop Computer, Graphing Calculator (TI-84 Plus Silver) M. GRADING METHOD: A-F Each instructor should decide on the weight of the various components of his/her own course. -- Quizzes, Hourly Exams, Homework, Class work & Projects -- Final Exam N. TOPICAL OUTINE: see attached sheet O. LABORATORY OUTLINE:
STUDENT LEARNING OUTCOMES (continued) MATH 136 TECHNICAL MATH II VIII. Intuitive Approach to Calculus (Optional)
TOPICAL OUTLINE (continued) MATH 136 TECHNICAL MATH II VI. Exponential and Logarithmic Functions A. Exponential Functions B. The Logarithm C. Properties of Logarithms D. Common Logarithms E. Natural Logarithms F. Solving Exponential Equations G. Solving Logarithmic Equations H. Graphing on Log and Semi-log Paper VII. Statistics A. Graphical Presentation of Data B. Measures of Central Tendency C. Measure of Dispersion D. Normal Distribution E. Standard Error F. Fitting Curves to Data G. Statistical Process Control VIII. Intuitive Approach to Calculus (Optional) A. Limits B. Average Value of Function C. Average Rate of Change D. Area Under a Curve E. Root Mean Square of a Function