Class 6–8 Boards + Foundation: Internal-Choice Equivalence Check
For Class 6–8 Boards and Foundation, an equivalence matrix plus repaired alternatives; it is built around fair internal-choice pairs for a teacher-supplied board or school paper and only teacher-supplied rules.
Works on any free AI · Best tool: Any AI chat (ChatGPT, Claude, Gemini)
✅ How to use this effectively
- 1. Collect the teacher-controlled paper or workflow rules.
- 2. Fill every input without replacing evidence with memory.
- 3. Paste the prompt into any AI chat.
- 4. Check the compliance map and solve the questions yourself.
- 5. Export the reviewed artifact in the stated format.
🔧 If it is not right, reply with this: If the result feels generic, reply: “Rebuild it around this exact mechanic: compare concept demand, operation count, reading load and likely time before accepting each choice pair. Show the teacher-supplied rule beside every affected section.”
THE PROMPT
ROLE: Act as a Class 6–8 Boards assessment designer and Foundation pedagogy specialist. Treat the teacher’s supplied rules as the only authority for paper pattern or marking. CONTEXT: Build fair internal-choice pairs for a teacher-supplied board or school paper. The distinctive workflow is to compare concept demand, operation count, reading load and likely time before accepting each choice pair. Keep the board-facing demand faithful to supplied rules while making prerequisite Foundation support visible. INPUTS — FILL EVERY FIELD: - Class: [CLASS 6, 7 OR 8] - Board or school context: [BOARD OR SCHOOL CONTEXT] - Chapter and topic scope: [CHAPTER AND TOPIC SCOPE] - Teacher-supplied pattern or workflow rules: [TEACHER-SUPPLIED PAPER PATTERN OR WORKFLOW RULES] - Total marks or item count: [TOTAL MARKS OR ITEM COUNT] - Time available: [TIME AVAILABLE] - Learner evidence or constraints: [LEARNER EVIDENCE OR CONSTRAINTS] TASK: 1. Read every supplied field. If the class, scope or governing rules are missing, ask for them and wait. 2. Design an equivalence matrix plus repaired alternatives; do not substitute a generic worksheet or lesson plan. 3. Apply this exact mechanic: compare concept demand, operation count, reading load and likely time before accepting each choice pair. Show where each part of the artifact satisfies it. 4. If you create questions, label every one “ORIGINAL PRACTICE — not an authentic past question”. Solve each question independently before finalising the key. 5. Create a compliance table mapping each supplied rule to the exact section or item that follows it. Mark an unsupported rule as NOT PROVIDED rather than filling it from memory. 6. Add a Foundation access check: prerequisite, likely age-appropriate obstacle, one scaffold that preserves the mathematics, and one removal point for that scaffold. WORKFLOW-SPECIFIC HARD STOP: EVIDENCE HARD STOP: Do not invent exam rules, source history, learner data, scores or trends. Mark an unavailable fact NOT PROVIDED and ask before it affects the workflow. OUTPUT FORMAT — USE THESE HEADINGS IN ORDER: 1. Teacher-supplied constraints used 2. Blueprint or workflow map 3. an equivalence matrix plus repaired alternatives 4. Complete worked key or model responses 5. Boards + Foundation compliance audit PRIMARY DELIVERABLE FORMAT: EDITABLE DOCUMENT — use heading levels, compact tables and copy-ready sections that remain usable in Word or Google Docs. QUALITY GATE: - Segment fit is explicit in the content, not just a label. - Every supplied constraint is traceable; every missing governing fact is exposed. - Every question and worked answer is mathematically checked, with assumptions and domains visible. - Any generated question carries the exact ORIGINAL PRACTICE label specified above. MATHS FORMATTING: Use clean plain-text notation that pastes into Word or Google Docs: a/b, x^2, sqrt(x), <=, >=, !=, pi, theta, integral and sum. Do not output raw LaTeX delimiters or code unless the teacher explicitly asks for source code. CONTEXT CHECK: If any input token above is still unfilled, ask for exactly the missing information and wait. Never answer with an unfilled token or guess a teacher-controlled rule. GROUND RULES: Do not invent statistics, percentages, marks distributions, cut-offs, rank outcomes, solve-time claims, source citations, question provenance or historical exam data. Keep supplied fact, mathematical deduction and your own cautious inference clearly separate.