COURSE LEARNING OUTCOMES
DEPARTMENT: Mathematics
COURSE
#: Math 203 |
CATALOG
DESCRIPTION |
COURSE LEARNING OUTCOMES
Please describe below all learning outcomes of the course, and indicate the letter(s) of the corresponding Departmental Learning Outcome(s) (see list at bottom) in the column at right.
After taking this course, the student should be able to
1.
model spatial problems with vectors, lines, planes, curves and
surfaces in space a,b,c
2.
use differentiation for vector-valued functions to compute tangent
lines a,b,c
3.
use differentiation for multivariate functions to find extrema and
rates of change a,b,c
4.
set up and evaluate multiple integrals for regions in the plane and
in space a,b
5.
use iterated integrals to measure areas, compute volumes and find
centers of mass a,b,c
6.
analyze infinite series for convergence using a range of
tests a,e1,e2
7.
find intervals of convergence for power series and represent
functions with power series a,b,c,e1,e2
8.
use MATLAB to analyze and solve geometric, computational, and
symbolic problems for topics above d
COURSE
ASSESSMENT TOOLS
Please
describe below all assessment tools that are used in the course. You
may also indicate the percentage that each assessment contributes to
the final grade.
1.
homework, participation and quizzes: (10% of grade)
2.
exams during semester (40% of grade)
3.
regular MATLAB assignments and MATLAB final exam (10% of
grade)
4.
final exam (two hours fifteen minutes) (40% of grade)
DEPARTMENTAL LEARNING OUTCOMES (to be filled out by departmental mentor)
The mathematics department, in its varied courses, aims to teach students to
a.
perform numeric and symbolic computations
b.
construct and apply symbolic and graphical representations of
functions
c.
model real-life problems mathematically
d use technology
appropriately to analyze mathematical problems
e.
state (e1) and apply (e2) mathematical definitions and theorems
f.
prove fundamental theorems
g.
construct and present (generally in writing, but, occasionally,
orally) a rigorous mathematical argument.