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Schedule of Classes

 

Fall Semester 2014

 

Mathematics
Anthony J Bedenikovic • Bradley Hall 452 • 309-677-2489
MTH101The Art of Mathematical ThinkingGenEd: MA   Core: QR(3 hours)
 01 *R* MWF1:00 PM -1:50 PM BR142 Staff  
 02 TT9:00 AM -10:15 AM BR125 Michael S Lang  
 03 TT10:30 AM -11:45 AM BR250 Phil Marcus  
 04 W6:00 PM -8:30 PM BR046 Rose Durand  
MTH109College Algebra (3 hours)
Prerequisite: The sum of the mathematics ACT score and the mathematics placement exam score is at least 35.
 01 *R* MWF8:00 AM -8:50 AM BR145 Thomas E Carty  
MTH111Elementary StatisticsGenEd: MA   Core: QR(3 hours)
 01 MWF9:00 AM -9:50 AM BR225 Larry Xue  
 02 MWF10:00 AM -10:50 AM BR160 Larry Xue  
 03 MWF2:00 PM -2:50 PM BR322 George Szeto  
 04 TT9:00 AM -10:15 AM BR225 Dennis Hermann  
 05 TT10:30 AM -11:45 AM BR050 Greg Jetton  
 06 TT1:30 PM -2:45 PM BR225 David L Quigg  
MTH115Brief Calculus With Applications IGenEd: MA   Core: QR(4 hours)
Prerequisite: Grade of C or better in MTH 109 or 112; or the sum of the mathematics ACT score and the mathematics placement exam score is at least 45. .
 01 MWTF8:00 AM -8:50 AM BR050 Libin Mou  
 02 MWTF9:00 AM -9:50 AM BR050 Libin Mou  
 03 MWTF10:00 AM -10:50 AM MOR304 George Szeto  
 04 MWTF11:00 AM -11:50 AM BR091 Mathew T Timm  
 05 MWTF1:00 PM -1:50 PM O H149 Dennis Hermann  
 06 MWTF2:00 PM -2:50 PM BR091 Herbert E Kasube  
MTH116Brief Calculus With Applications IIGenEd: MA   Core: QR(3 hours)
Prerequisite: C or better in MTH 115.
 01 MWF11:00 AM -11:50 AM BR222 Selma Yildirim  
MTH118Calculus With Review A (4 hours)
Prerequisite: The sum of the mathematics ACT score and the mathematics placement exam score is at least 45
 01 MWTF9:00 AM -9:50 AM BR091 Anthony J Bedenikovic  
 02 MWTF10:00 AM -10:50 AM BR091 Anthony J Bedenikovic  
MTH120Discrete Mathematics (3 hours)
Prerequisite: Qualifying math placement score as for MTH 121; or grade of C or better in MTH 112.
 01 MWF11:00 AM -11:50 AM BR126 Michael S Lang  
MTH121Calculus IGenEd: MA   Core: QR(4 hours)
Prerequisite: The sum of the mathematics ACT and the mathematics placement exam score is at least 56; or grade of C or better in MTH 112
 01 MWTF8:00 AM -8:50 AM BR340 Selma Yildirim  
 02 MWTF9:00 AM -9:50 AM BAKB53 Selma Yildirim  
 03 MWTF10:00 AM -10:50 AM MOR413 Ollie Nanyes  
 04 MWTF11:00 AM -11:50 AM MOR413 Ollie Nanyes  
 05 MWTF1:00 PM -1:50 PM BR050 Mathew T Timm  
 06 Canceled
MTH122Calculus IIGenEd: MA   Core: QR(4 hours)
Prerequisite: Grade of C or better in MTH 119 or MTH 121 or its equivalent.
 01 MWTF8:00 AM -8:50 AM BR250 John Goldman  
 02 MWTF9:00 AM -9:50 AM BAK457 Herbert E Kasube  
 03 MWTF1:00 PM -1:50 PM BR091 John Goldman  
 04 *R* MWTF11:00 AM -11:50 AM MOR304 Staff  
MTH207Elementary Linear Algebra With Applications (3 hours)
Prerequisite: MTH 122, or consent of instructor.
 01 MWF9:00 AM -9:50 AM BR340 George Szeto  
 02 MWF1:00 PM -1:50 PM BR225 Herbert E Kasube  
MTH223Calculus IIIGenEd: MA   Core: QR(4 hours)
Prerequisite: grade of C or better in MTH 122.
 01 MWTF9:00 AM -9:50 AM BR222 Michael McAsey  
 02 MWTF10:00 AM -10:50 AM BR222 Michael McAsey  
 03 MWTF1:00 PM -1:50 PM MOR413 Michael S Lang  
 04 Canceled
MTH224Elementary Differential Equations (3 hours)
Prerequisite: MTH 122
 01 MWF9:00 AM -9:50 AM BR235 John Goldman  
 02 MWF1:00 PM -1:50 PM BR322 Anthony J Bedenikovic  
MTH300Topics for Middle School Math Teachers (3 hours)
Prerequisite: C or better in calculus or equivalent; or consent of instructor.
 01 TT12:00 PM -1:15 PM BR322 Libin Mou  
MTH305Modern Geometry (3 hours)
Prerequisite: MTH 223.
 01 MWF10:00 AM -10:50 AM BR126 Mathew T Timm  
MTH325Probability and Statistics I (3 hours)
Prerequisite: MTH 223
 01 MWF11:00 AM -11:50 AM BR340 David L Quigg  
MTH326Probability and Statistics II (3 hours)
Prerequisite: MTH 325
 01 MWF11:00 AM -11:50 AM BR142 Libin Mou  
MTH335Topics in Actuarial Science (3 hours)
Prerequisite: MTH 207, MTH 223; or consent of instructor.
 01 TT5:30 PM -6:45 PM BR222 Andrea Grimm  
MTH345Differential Equations (3 hours)
Prerequisite: MTH 207, 223; or consent of instructor.
 01 MWF9:00 AM -9:50 AM BR142 Thomas E Carty  
MTH390Mathematical Modeling (3 hours)
Prerequisite: MTH 223; consent of instructor.
 01 TT12:00 PM -1:15 PM BR270 David L Quigg  
MTH404Modern Algebra I (3 hours)
Prerequisite: MTH 207, 223.
 01 MW3:30 PM -4:45 PM BR222 Larry Xue  
MTH420Introduction to Analysis (3 hours)
Prerequisite: MTH 207, 223.
 01 MWF1:00 PM -1:50 PM BR220 Michael McAsey  
MTH491Directed Individual Studies in Mathematics (1 to 16 hours)
Prerequisite: consent of Department Chair.
 01 *R* Arr     Thomas E Carty  
MTH494Senior Project in Mathematics I (0 hours)
Prerequisite: Senior standing (junior standing with consent of instructor).
 01 *R* Arr     Mathew T Timm  
MTH495Senior Project in Mathematics II (3 hours)
Prerequisite: MTH 494; senior standing.
 01 *R* Arr     Anthony J Bedenikovic  
 02 *R* Arr     Staff  
MTH511Numerical Methods II (3 hours)
Prerequisite: MTH 224 or 345; CS/MTH 510.
 01 MWF2:00 PM -2:50 PM BR210 Ollie Nanyes  
 
Great ideas in mathematics, problem solving, contemporary applications.
For students who need to strengthen their algebra skills: factoring polynomials; solving quadratic and other equations; exponents, logarithms, and graphing.
Probability, descriptive statistics, statistical models, correlation and regression, testing hypotheses, confidence limits, and selected applications.
Differential and integral calculus with emphasis on understanding through graphs. Topics in analytic geometry, limits, derivatives, antiderivatives, definite integrals, exponential and logarithmic functions, and partial derivatives.
Continuation of MTH 115. Includes trig functions, integration techniques, series, differential equations, and multivariable calculus.
Topics in analytic geometry, limits, continuity, derivative, and pertinent algebra review.
Introduction to graph theory, Boolean algebra, mathematical induction, and elementary combinatorics.
Topics in analytic geometry; limits; continuity; differentiation; introduction to integration; applications.
Topics in calculus of logarithmic, exponential, and trigonometric functions; techniques of integration; analytic geometry; indeterminate forms; improper integrals; infinite series.
Matrix algebra, determinants, theory of simultaneous equations, vector spaces, bases, Gram-Schmidt orthogonalization, eigenvalues, eigenvectors, transformations, and applications.
Topics in vectors; calculus of functions of several variables; multiple integrals; vector calculus.
Solution of second order equations with constant coefficients; Laplace transforms; power series methods; numerical methods; modeling; applications.
Topics of special interest which may vary each time course is offered, rotating among geometry, algebra/number theory, and history of mathematics. For middle school teacher certification; does not count toward a math major or math minor. May be repeated under different topics for a maximum of 9 hours credit.
Modern geometry; methods similar to those used in plane geometry.
Probability and statistical concepts, theory, and applications: random variables, sampling, central limit theorem, theories of estimation and the testing of hypotheses, linear models, and nonparametric methods.
Probability and statistical concepts, theory, and applications: random variables, sampling, central limit theorem, theories of estimation and the testing of hypotheses, linear models, and nonparametric methods.
Topics may vary each time course is offered, rotating among compound interest, mathematics of life contingencies, and actuarial mathematics. Some topics will coincide with those on actuarial exams. May be repeated under different topics for a maximum of 9 hours credit.
Existence and uniqueness theorems; solution methods for initial and boundary value problems; linear and nonlinear systems; stability theory; difference equations.
Introduction to constructing and evaluating mathematical models for describing and analyzing real world phenomena. Continuous and/or discrete models.
Basic theory of sets, integers, and mappings; elementary properties of groups, rings, and fields.
Real number system and functions of real variables: sequences, limits, continuity, differentiation, series, uniform convergence, and the Riemann-Stieltjes integral.
Individual work in special areas of mathematics for advanced, qualified undergraduate students. May register for more than 6 hrs. credit only if enrolled in an approved special off campus program.
Topics in mathematics selected, studied, and discussed by students under faculty guidance. Each student explores an area of mathematics and selects a topic in which he or she has a particular interest.
A selected topic in mathematics is studied by a student under faculty guidance. Each student writes a paper and gives a presentation on his or her topic.
Continuation of CS/MTH 510: further techniques of integration, ordinary differential equations, numerical linear algebra, nonlinear systems of equations, boundary value problems, and optimization. Cross listed as CS 511.
This course meets a General Education requirement.
C1 - English Composition
C2 - English Composition
SP - Speech
MA - Mathematics
WC - Western Civilization
NW - Non-Western Civilization
FA - Fine Arts
HL - Human Values - Literary
HP - Human Values - Philosophical
CD - Cultural Diversity
SF - Social Forces
FS - Fundamental Concepts in Science
TS - Science & Technology in the Contemporary World
This course meets a Core Curriculum requirement.
OC - Communication - Oral Communication
W1 - Communication - Writing 1
W2 - Communication - Writing 2
FA - Fine Arts
GS - Global Perspective - Global Systems
WC - Global Perspective - World Cultures
HU - Humanities
NS - Knowledge and Reasoning in the Natural Sciences
SB - Knowledge and Reasoning in the Social and Behavioral Sciences
MI - Multidisciplinary Integration
QR - Quantitative Reasoning
This section meets a Core Curriculum requirement.
EL - Experiential Learning
IL - Integrative Learning
WI - Writing Intensive
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