Class 6–8 Boards + Foundation: Mixed-Response Paper Composer
For Class 6–8 Boards and Foundation, a sectioned paper with a response-type and difficulty audit; it is built around a board-aligned mix of objective, short and worked-response items 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: obey only the supplied response-type counts and make the difficulty rise within each section. 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 a board-aligned mix of objective, short and worked-response items. The distinctive workflow is to obey only the supplied response-type counts and make the difficulty rise within each section. 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 a sectioned paper with a response-type and difficulty audit; do not substitute a generic worksheet or lesson plan. 3. Apply this exact mechanic: obey only the supplied response-type counts and make the difficulty rise within each section. 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. a sectioned paper with a response-type and difficulty audit 4. Complete worked key or model responses 5. Boards + Foundation compliance audit PRIMARY DELIVERABLE FORMAT: PRINT/PDF ASSEMBLY — use clear page headings, sensible page breaks, answer-writing space and a separate teacher key. 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.