Grade math work beyond the right answer with criteria for problem solving, reasoning, accuracy, and communication, then export to PDF.
A right answer can hide a broken process, and a wrong answer can sit on top of excellent thinking. That is the case for grading math with a rubric instead of a red pen and a checkmark. This one scores Problem Understanding and Strategy & Approach (both weighted double), then Accuracy & Computation and Mathematical Communication — a deliberate statement that on a rich problem, understanding and strategy matter more than arithmetic.
For a page of routine drill, an answer key is the right tool and this rubric is overkill. Bring it out for problem-solving tasks, multi-step word problems, and open-ended investigations — anywhere the pathto the answer is the thing you are teaching. Problem Understanding asks whether the student correctly interpreted what was being asked and identified the relevant information. Strategy & Approach looks at the plan: is the chosen method appropriate and carried through, even if a number slips later? These two rows, weighted double, are why a student can make an arithmetic error and still earn a strong score — because they did the mathematical thinking the task was really assessing.
“Partial credit” is usually a vague act of mercy; this rubric makes it principled. Because Accuracy & Computation is its own separate row, a computational slip costs points thereand nowhere else — Understanding and Strategy stay high if the reasoning was sound. The reverse is just as important: a correct final answer with no visible reasoning cannot earn top marks on Strategy or Communication, because the student hasn’t shown they can do it again. That is the honest version of partial credit — points tied to specific competencies, not to how sorry you feel for the student.
A student sets up a multi-step problem perfectly, chooses the right operations, explains their plan — and then divides wrong in the last step, arriving at a wrong answer. Problem Understanding is a 4, Strategy a 4, Communication a 3, but Accuracy is a 2. With the two thinking rows weighted double, this student rightly outscores a classmate who guessed the correct answer with no work shown. The grade now says something true: you understand the mathematics; check your arithmetic.
Mathematical Communication — labeled steps, correct notation, a diagram or explanation another student could follow — is a skill, not decoration. Undergrading it teaches students that math is a private activity whose results appear by magic. The top level should require reasoning a reader can follow without the student standing beside them to narrate.
The fastest way to make a math rubric feel unfair is to secretly grade against one expected solution path. A student who solves a problem with a table, a diagram, or an algebraic approach you didn’t anticipate has demonstrated Strategy just as convincingly as one who used the method you had in mind. Write the Strategy descriptors around whether the approach is valid and carried through, not whether it matches your key — and give full credit to the student who found a road you didn’t.
A math rubric is at its most useful when its rows map directly onto the standards or learning objectives for the unit — then the score doubles as a report on which objective a student has and hasn’t met. Our guide on turning learning objectives into rubric criteriashows how to convert a standard like “model a real-world problem with a system of equations” into a measurable row with descriptors. Edit the criteria in the builder above to match the objectives you are assessing, and the rubric stops being generic and starts being yours.