| An Adaptable Five-Category
Rubric and
Conversion Scale
Using rubrics to assess student performance has completely changed my
method of grading, from the old way of just assigning total points to tasks
to a new descriptive and holistic approach. I have been using
rubrics to grade all aspects of student performance in my mathematics
classes for four years now, and I would like to share how I create them
as well as some of the advantages and drawbacks that I've encountered
during this time.
First of all, it is important to understand that rubrics provide
descriptive levels of student performance, and the
following are the descriptors that I prefer:
Exemplary
(4.0 = A),
Accomplished (3.0 = B),
Developing (2.0 = C),
Beginning (1.0 = D),
Unacceptable (0 = F).
I then developed a 20-point rubric score (based on the 4.0-grading
system, although I skewed the low end of it for a slightly higher
performance to earn a passing mark) which
can be converted to any number of total
points the teacher wants to give the assignment.
The 20-point rubric score is subcategorized by five areas in which
students are rated by the descriptors above. These categories can
be curriculum performance standards, steps in a process, or anything
related to the quality of the work being assessed. If there aren't five
specific categories to be assessed, I will include overall accuracy
and/or communication of ideas, or sometimes I will weight a particular
category double if it's really important or heavily stressed in that
unit of study.
The quality of work expected at each level of achievement then needs
to be described, and the exemplary category is always the most detailed,
so I start there. I try to use student-friendly interpretations of
the standards and expectations, and I also try to describe the types of
mistakes that might occur in subsequent levels of achievement.
I have found this method to be highly flexible in
adapting from unit to unit and have been using it for the past three
years without needing to make any changes in the process. I use a
Microsoft Word rubric template to create my rubrics for each unit we
study. It took me into my third year of using rubrics to become really
efficient at writing them, and I thought I had them mastered last year.
However, this year I am continuing to refine the
process and am surprised at just how natural it has become.
At first, before I had any experience with rubrics, I had to create
them after the students took a test. I would go through the tests
and mark them for accuracy and comment on the students' work at that
time. Then I would order the papers from best to worst
accuracy, group them into similar categories, and describe their
characteristics in the rubric.
To test the usefulness of its design, I have students fill in a
rubric assessing their own work. This forces the students to
examine their performance critically and read my personal
feedback. I then walk around and compare my ratings with each
student, and we have the opportunity to discuss any discrepancies
between us. This allows me to explain precisely why I rated them
in the manner I did, as well as convey to them precisely what they need
to do to improve their performance. Also, an added bonus to this
type of descriptive grading is that it completely eliminates complaints
over unearned points. Because the problems no longer have
individual point values and performance is evaluated as a whole, there
is hardly ever any argument over a few nit-picky points.
To see an example from the Algebra 2 unit on factoring polynomials
(in conjunction with using the flowchart to learn the factoring process)
click on the links below. Both are Word documents, with the first
one being the factoring test of 20 problems to complete and the second
one being the rubric I created to assess performance.
Sample Factoring Test
Sample Factoring Rubric
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