AI Learning Target Generator for Math
Math learning targets fail when they describe only the procedure without naming the conceptual understanding the procedure serves. 'I can solve quadratic equations' is a procedure target. 'I can solve quadratic equations by factoring and explain why factoring works as a solution strategy' is a conceptual-procedural target that tells students what genuine mathematical understanding looks like. The AI Learning Target Generator creates math learning targets that can name both the procedure and the underlying concept, kept to the CCSS standard and level you enter, with a success line for each target.
This page fills in a draft from a template. Copy prompt gives you the prompt for any AI chat.
How math teachers use it
Classroom workflows that show how it can work.
Ms. Chen's 7th-grade proportional reasoning target
Ms. Chen is introducing proportional relationships (CCSS 7.RP.A.2) to her 7th graders. The AI generates: 'I can identify if two quantities are proportional by checking if their ratio stays constant, whether I see the relationship as a table, graph, or equation.' Asked in the Topic field, it also writes four success criteria: '(1) I can find the unit rate from a table, graph, or equation. (2) I can explain what the unit rate means in the situation. (3) I can determine whether a relationship is proportional by checking if the ratio is constant. (4) I can explain why a graph of a proportional relationship must pass through the origin.' Students use these as a self-check before the end-of-class problem set.
Mr. Patel's 9th-grade algebra target for systems of equations
Mr. Patel teaches 9th-grade Algebra I. He enters systems of equations as the topic, CCSS A-REI.C.6 as the standard, and selects High school. The AI generates: 'I can solve a system of linear equations by substitution or elimination and explain which method is more efficient for a given problem.' Asked in the Topic field, it also writes these success criteria: '(1) I can use substitution to solve a system when one equation is already solved for a variable. (2) I can use elimination to solve a system by multiplying to create opposite coefficients. (3) I can verify my solution by checking it in both original equations. (4) I can explain which method I would choose for a given system and why.' The criteria become the rubric for the systems problem set.
Ms. Kim's 5th-grade fractions target
Ms. Kim is teaching fraction multiplication (CCSS 5.NF.B.4) to her 5th graders. The AI generates a conceptual-procedural target: 'I can multiply fractions by drawing a model to show what multiplication means and by using the algorithm.' Three success criteria: '(1) I can use an area model or number line to show what multiplying two fractions means. (2) I can multiply fractions using the algorithm and simplify the result. (3) I can explain why the product is smaller than both factors when you multiply two fractions less than 1.' Her students reference these criteria during partner work and at the self-assessment check at the end of class.
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What this page does here
This page builds a draft from a template on this device. Copy prompt gives you the prompt for any AI chat.
Questions teachers ask
How does the generator handle the difference between procedural and conceptual math targets?
The AI generates both types. A procedural target describes what students can do: 'I can factor a quadratic expression using the grouping method.' A conceptual target describes what students understand: 'I can explain why factoring a quadratic expression reveals the x-intercepts of its graph.' The most powerful math targets combine both, and the AI can generate combined targets when you ask in the Topic field. You can also ask in the Topic field for purely procedural targets (for fluency practice lessons) or purely conceptual targets (for understanding-building lessons) depending on the lesson's purpose.
Can the generator produce math targets aligned to specific CCSS domains and grade levels?
Yes. The Standard field takes any text, so you can name any CCSS Math domain from Kindergarten through Grade 8 (Operations and Algebraic Thinking, Number and Operations in Base Ten, Fractions, Ratios and Proportional Relationships, The Number System, Expressions and Equations, Functions, Geometry, Statistics and Probability) or high school conceptual category (Number and Quantity, Algebra, Functions, Geometry, Statistics and Probability). Paste in the standard code or description and specify the grade level.
How do math success criteria differ from a regular grading rubric?
Success criteria are written for students to use during learning (before submitting work) not for teachers to use after. They are specific enough that a student can check their own work against each criterion during practice. A rubric with 'demonstrates understanding' as a descriptor is useful for grading but useless for self-assessment. A success criterion that reads 'I can explain in words why dividing by a fraction is the same as multiplying by its reciprocal' is actionable: the student either can do it or cannot, and if not, they know exactly what to practice.
How does the generator handle math targets for mixed-ability classes?
Ask in the Topic field and the AI can generate a primary target plus two variation targets: a scaffolded version at a lower cognitive demand (for students who need more foundational work) and an extension version at a higher cognitive demand (for students who are ready to push further). This allows the teacher to post the primary target for the class while providing students with personalized targets matched to their current level of readiness. The scaffolded and extension criteria describe what success looks like at each level, not just at the grade-level benchmark.
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