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Math Problem Solving 
Rubric Code: TB7C59
Ready to use
Public Rubric
Subject: Math  
Type: Assessment  
Grade Levels: K-5

Powered by iRubric Mathematic Problem Solving
  Novice

1 pts

Apprentice

2 pts

Practitioner

3 pts

Expert

4 pts

Problem Solving

Novice

No strategy is chosen, or a strategy is chosen that will not lead to a solution.
Little or no evidence of engagement in the task present.
Apprentice

A partial correct strategy is chosen, or a correct strategy for only solving part of the task is chosen.
Evidence of drawing on some previous knowledge is present, showing some relevant engagement in the task.
Practitioner

A correct strategy is chosen based on mathematical situation in the task.
Planning or monitoring of strategy is evident.
Evidence of solidifying prior knowledge and applying it to the problem solving situation is present.
Note: Student must achieve the correct answer.
Expert

An efficient strategy is chosen and progress towards a solution is evaluated.
Adjustments in strategy, if necessary, are made along the way and/or alternative strategies are considered.
Evidence of analyzing the situation in mathematical terms and extending prior knowledge is present.
Note: Student must achieve the correct answer.
Representation

Novice

No attempt is made to construct mathematical representations.
Apprentice

An attempt is made to construct mathematical representations to record and communicate problem solving.
Practitioner

Appropriate and accurate mathematical representations are constructed and refined to solve problems or protray solutions.
Expert

Abstract or symbolic mathematical representations are constructed to analyze relationships, extend thinking and clarify or interpret phenomenon.
Reasoning and Proof

Novice

Arguments are made with no mathematical basis.
No correct reasoning nor justification for reasoning is present.
Apprentice

Arguments are made with some mathematical basis.
Some correct reasoning or justification for reasoning is present with trial and error, or unsystematic trying of several cases.
Practitioner

Arguments are constructed with adequate mathematical basis.
A systematic approach and/or justification of correct reasoning is present. This may lead to: clarification of the task, exploration of mathematical phenomenon, noting patterns, structures and regularities.
Expert

Deductive arguments are used to justify decisions and may result in formal proofs.
Evidence is used to justify and support decisions made and conclusions reached. This may lead to: testing and accepting or rejecting of a hypothesis or conjecture, explanation of phenomenon, generalizing and extending the solution to other cases.



Keywords:
  • kindergarten, problem solving, mathematics

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