| Interpreting
the concepts of the task and translating them into mathematics.
The display of the work, both in the original approach and in the
verification, shows the student's interpretation of the mathematics
of the problem as well as the selection of appropriate data and
rejection of irrelevant information. |
Choosing
strategies that can work, and then carrying out the strategies chosen.
The first approach to the task, combined with the work in verification
shows the strength of the processes and strategies chosen. |
In
addition to solving the task, identifiable evidence of a second
look at the concepts/ strategies/ calculations to defend a solution.
The evidence of as econd look at the problem (often by working the
task a second time - either from the same perspective or a new one),
reviews the mathematical ideas, strategies, calculations, and a
solution. The process of this review is scored here, not the correctness
of the solution - which is scored in accuracy. |
| Using
pictures, symbols, and/or vocabulary to convey the path to the identified
solution. The work shows how the concepts, strategies, and verification
lead to a solution. Restating the problem is not expected. A connecting
path ties together the main ideas of the problem, without requiring
extensive writing skills. |
The
mathematically justifiable solution needs to be supported by the
work, without evidence of additional instruction in key concepts
being needed. |
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