MATHEMATICS
DEPARTMENT
ASSESSMENT REPORT 2000 – 2001
Accepted 3-14-02
Assessment
data from this period includes faculty ratings of student performances in
capstone courses and a report on student scores on the E.T.S. Major Field
Test required of all senior majors.
SUMMARY
OF THE RESULTS:
Curriculum:
Overall, the faculty ratings show that student performances fell in
the good to excellent range on all items.
These evaluations are consistent with the overall performance of
the students on the Major Field Test.
On the latter, MSUM students performed better in more advanced
topics. In particular, on
non-routine problems the group ranked at the 87th percentile
and in abstract and linear algebra they ranked 75th percentile. We note that although the MSUM students ranked only at the 38th
percentile in calculus, more than half of the students did not take
their calculus at MSUM since they were transfer students.
In
an effort to improve performances in calculus, at least on the part of MSUM
students, the department proposed to raise calculus I and II from 4 credits to 5
credits. This was opposed by the science departments so this effort
was abandoned.
Overall,
the department is pleased with the performance of this group.
Budgeting:
The results cited have no particular implication for the
department’s budget. However,
changes in delivery systems (technology), curriculum, and materials could
require future budgetary support if implemented.
Retention:
For purposes of public relations, recruitment and retention, these
results, particularly the ETS scores, should serve well to demonstrate
that the Department accomplishes its goals insofar as student learning is
concerned.
Possible
Assessment Plan Revisions: None are contemplated at this
time but the Department will closely monitor the results of this process
and the chair will solicit suggestions for improvement. We would
like to include results of surveys concerning the effectiveness of the
major insofar as post-graduate efforts are concerned, but these have been
excluded by previous Assessment Committees.
Obviously,
revisions in major requirements could produce corresponding revisions in
the Assessment Plan.
RANKINGS
ON THE E.T.S. MAJOR FIELD TEST IN MATHEMATICS
The spring 2001 E.T.S.
examination provided data for ranking of the test group (8 = 9) as is shown by
the following:
| OVERALL: |
65 |
| CALCULUS: |
38 |
| ALGEBRA (LINEAR
AND ABSTRACT): |
75 |
| ROUTINE: |
43 |
| NONROUTINE: |
87 |
| APPLIED: |
64 |
NOTES:
-
One
student essentially scored zero in this test.
We conjecture that some error in
scoring occurred since the student involved is very capable.
If that score is removed
from the group, the overall ranking rises above the 80th
percentile.
-
The
highest ranking individual scored at the 90th percentile.
-
The
fall semester student group was too small to generate group rankings.
2000
– 2001
CAPSTONE COURSE RATING FORM
MATHEMATICS DEPARTMENT
MSUM
This
rating sheet is used by the faculty teaching capstone courses to evaluate
each student’s performance in those courses with respect to the learning
outcomes listed. The capstone
course surveyed in academic year 2000-2001 were Math 361, 476, 450 and
416.
The
following are summary data for this time period.
Mean ratings with standard deviations are listed for each outcome. Herein 8
= 24 and the scale used is
shown below. We also note
that some students took more than one capstone course.
|
very
poor |
|
|
adequate |
|
|
excellent |
| 1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
| MEAN |
Standard
Deviation |
Learning
Outcomes |
| 6.79 |
1.26 |
Applies rigorous analytical
thought to mathematical problems and issues.
|
| 7.04 |
1.15 |
Communicates ideas in a precise
manner.
|
| 6.66 |
1.28 |
Understands the breadth of the
mathematical sciences.
|
| 6.58 |
1.32 |
Understands the deep
interconnecting principles of the mathematical sciences.
|
| 6.80 |
1.25 |
Able to solve multi-step
problems.
|
| 7.04 |
1.21 |
Able to perform complex tasks.
|
| 7.16 |
1.11 |
Able to detect basic
mathematical structures (patterns).
|
| 6.92 |
1.15 |
Able to generalize from basic
mathematical structures. |
|