Assessment Report
Course: M 283Q, Multivariable Calculus
Semester: Fall 2016
Instructor/supervisor: Christina Hayes
Submitted by: Christina Hayes and Kim Nordby
Overview
Number of students in course: 32
Number of students assessed: 32
Learning Outcomes
LO# |
Learning Outcomes |
1. |
Interpret and draw inferences from mathematical or statistical models represented
as formulas, graphs, or tables. |
2. |
Represent mathematical or statistical information numerically and visually. |
3. |
Employ quantitative methods such as arithmetic, algebra, geometry, or statistical
inference to solve problems. |
Assessment Questions
Aligned LO# |
Exam Questions |
1. |
A plane and a point are given. Students are asked to find a plane parallel to the
given plane that also contains the point. |
2. |
Students are asked to identify and sketch the graphs of various regions given in either
rectangular, cylindrical or spherical coordinate systems. |
3. |
Students are given a vector valued function representing position of a particle at
time t and are then asked to find the velocity, speed and acceleration of the particle. |
Assessment
Criteria for Learning Outcomes |
LO 1 |
LO 2 |
LO 3 |
Total number assessed |
29 |
31 |
33 |
Number of students demonstrated acceptable level |
27 |
28 |
32 |
Proportion of students rated as acceptable |
27/29 |
28/31 |
32/33 |
Does this meet minimum 2/3 threshold? |
yes - 93% |
yes - 90% |
yes - 97% |
Comments/ideas for better alignment of course or assignment |
none |
none |
Honors Multivariable Calculus is a course very much aligned with the Q-core rationale. |
Comments/ideas for improving the assessment process |
Students were assessed using their finals exams. The style of the final was that students
were given a choice of problems to complete for points. Three of the 32 students chose
not to complete the plane problem, which is why the number of students enrolled does
not match the number of assignments assessed on this learning outcome. In the future,
it may be simpler to identify which problems will be used for Q-core assessment and
then require that each student taking the final complete those problems. |
The course is most definitely aligned with the Q-core rational as almost all problems
in multivariable calculus require relating representing mathematical problems visually
or numerically. Students are generally able to visualize and then draw standard regions
expressed as equations in cylindrical, spherical and cylindrical coordinate systems. |
none |
PDF of M283 Q-Core Assessment Report