{
  "subject": "math",
  "grade": "6",
  "type": "mcq",
  "generated_questions": [
    {
      "id": "q1",
      "type": "mcq",
      "question": "إذا كان ثمن 2 قلم هو 14 ريالًا، فما ثمن 5 أقلام بنفس المعدل؟",
      "answer": "35 ريالًا",
      "answer_explanation": "الخطوة 1: تحليل المسألة — لدينا ثمن 2 قلم وهو 14 ريالًا. نحتاج إلى معرفة ثمن 5 أقلام بنفس المعدل. يجب التفكير في العلاقة بين عدد الأقلام والسعر وكيفية تحويل عدد الأقلام بمعدل ثابت.\nالخطوة 2: تطوير الاستراتيجية — يمكننا أولًا إيجاد ثمن قلم واحد بقسمة 14 ÷ 2 = 7 ريال، ثم ضربه في 5 لإيجاد ثمن 5 أقلام: 7 × 5 = 35 ريالًا.\nالخطوة 3: التطبيق والتحقق — نتحقق من منطقية الإجابة بمقارنة السعر بعدد الأقلام. السعر يتناسب طرديًا مع العدد، وبالتالي 35 ريالًا هي الإجابة الصحيحة والمنطقية.",
      "answer_options": {
        "A": "28 ريالًا",
        "B": "70 ريالًا",
        "C": "30 ريالًا",
        "D": "35 ريالًا"
      },
      "skill": {
        "title": "Grade 6 Mid-Year Comprehensive Assessment",
        "grade": "6",
        "subject": "mathematics",
        "difficulty": "medium",
        "description": "Apply proportional reasoning, rational number operations, algebraic thinking, geometric measurement, and statistical analysis to solve multi-step real-world problems",
        "language": "ar"
      },
      "image_url": null,
      "additional_details": "🔹 **Question generation logic:**\nThis question targets proportional reasoning for Grade 6 students, testing their ability to apply ratios and unit rates to real-world problems. It follows a classic proportionality structure — starting with a known ratio (2 items for 14 riyals) and scaling it up to 5 items. The stepwise reasoning develops algebraic thinking and promotes estimation checks to confirm logical correctness.\n\n🔹 **Personalized insight examples:**\n- Choosing 28 ريالًا shows a misunderstanding by doubling instead of proportionally scaling.\n- Choosing 7 ريالًا indicates the learner found the unit rate but didn't scale it up to 5.\n- Choosing 14 ريالًا confuses the given 2-item cost with the required 5-item cost.\n\n🔹 **Instructional design & DI integration:**\nThe question aligns with *Percent, Ratio, and Probability* learning targets. In DI format 15.7, it models how equivalent fractions and proportional relationships can predict outcomes across different scales. This builds foundational understanding for probability and proportional reasoning. By using a simple, relatable context (price of pens), it connects mathematical ratios to practical real-world applications, supporting concept transfer and cognitive engagement."
    }
  ],
  "verbose": false
}

{
  "subject": "math",
  "grade": "6",
  "type": "text-content",
  "generated_content": [
    {
      "id": "text1",
      "type": "text",
      "title": "Understanding Proportional Reasoning",
      "content": "Proportional reasoning is a fundamental mathematical skill that involves understanding relationships between quantities. When two quantities maintain a constant ratio, they are said to be proportional. For example, if 2 pens cost 14 riyals, we can find the cost of any number of pens by maintaining this same ratio.\n\nThe key to solving proportional problems is identifying the unit rate - the cost or quantity per one item. In our pen example, dividing 14 by 2 gives us 7 riyals per pen. Once we know the unit rate, we can multiply it by any quantity to find the total cost.\n\nThis concept appears throughout mathematics and real life: in cooking recipes, map scales, speed calculations, and currency conversions. Understanding proportional reasoning helps students develop algebraic thinking and prepares them for more advanced mathematical concepts.",
      "skill": {
        "title": "Proportional Reasoning Concepts",
        "grade": "6",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      },
      "image_url": null,
      "additional_details": "This explanatory text provides conceptual foundation for proportional reasoning problems, building understanding before procedural practice."
    }
  ],
  "verbose": false
}

{
  "subject": "biology",
  "grade": "7",
  "type": "article",
  "generated_articles": [
    {
      "type": "article",
      "content": "# Introduction to Photosynthesis\n\nPhotosynthesis is the process by which plants convert light energy into chemical energy. This fundamental biological process sustains nearly all life on Earth.\n\n## What Plants Need\n\nPlants require three key ingredients for photosynthesis:\n- **Sunlight** - Energy source\n- **Water** - Hydrogen source\n- **Carbon dioxide** - Carbon source\n\n![diagram-of-plant-absorbing-light.png](https://example.com/plant-diagram.png)\n\n### Question 1\nWhat do plants need for photosynthesis?\nA) Water and sunlight only\nB) Water, sunlight, and carbon dioxide\nC) Only sunlight\nD) Only water\n\n**Correct Answer:** B\n**Explanation:** Plants need all three components - water, sunlight, and carbon dioxide - to perform photosynthesis successfully.\n\n## The Chemical Process\n\nDuring photosynthesis, plants use chlorophyll to capture sunlight. This energy drives a chemical reaction that combines water (H₂O) and carbon dioxide (CO₂) to produce glucose (C₆H₁₂O₆) and oxygen (O₂).\n\nThe simplified equation is:\n6CO₂ + 6H₂O + light energy → C₆H₁₂O₆ + 6O₂\n\n### Question 2\nWhat gas do plants release during photosynthesis?\nA) Carbon dioxide\nB) Nitrogen\nC) Oxygen\nD) Hydrogen\n\n**Correct Answer:** C\n**Explanation:** Plants release oxygen as a byproduct of photosynthesis, which is essential for animal life.",
      "skill": {
        "title": "Introduction to Photosynthesis",
        "subject": "Biology",
        "grade": "7",
        "difficulty": "medium",
        "language": "en"
      },
      "title": "Introduction to Photosynthesis"
    }
  ],
  "verbose": false
}

{
  "subject": "math",
  "grade": "6-7",
  "generated_questions": [
    {
      "id": "q1",
      "type": "mcq",
      "question": "If the price of 2 pens is 14 riyals, what is the price of 5 pens at the same rate?",
      "answer": "35 riyals",
      "answer_explanation": "Step 1: Analyze - We know 2 pens cost 14 riyals...",
      "answer_options": {
        "A": "28 riyals",
        "B": "70 riyals",
        "C": "30 riyals",
        "D": "35 riyals"
      },
      "skill": {
        "title": "Grade 6 Proportional Reasoning",
        "grade": "6",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      }
    },
    {
      "id": "q2",
      "type": "fill-in",
      "question": "What is the value of x in the equation 3x + 7 = 22?",
      "answer": "5",
      "answer_explanation": "Step 1: Start with the equation 3x + 7 = 22.\nStep 2: Subtract 7 from both sides: 3x = 15.\nStep 3: Divide both sides by 3: x = 5.\nStep 4: Verify by substituting back: 3(5) + 7 = 15 + 7 = 22 ✓",
      "skill": {
        "title": "Solving Linear Equations",
        "grade": "7",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      },
      "image_url": null,
      "additional_details": "This question assesses understanding of algebraic manipulation and inverse operations. Students must demonstrate the ability to isolate variables through systematic steps."
    }
  ],
  "generated_content": [
    {
      "id": "text1",
      "type": "text",
      "title": "Understanding Proportional Reasoning",
      "content": "Proportional reasoning is a fundamental mathematical skill that involves understanding relationships between quantities. When two quantities maintain a constant ratio, they are said to be proportional. For example, if 2 pens cost 14 riyals, we can find the cost of any number of pens by maintaining this same ratio.\n\nThe key to solving proportional problems is identifying the unit rate - the cost or quantity per one item. In our pen example, dividing 14 by 2 gives us 7 riyals per pen. Once we know the unit rate, we can multiply it by any quantity to find the total cost.\n\nThis concept appears throughout mathematics and real life: in cooking recipes, map scales, speed calculations, and currency conversions. Understanding proportional reasoning helps students develop algebraic thinking and prepares them for more advanced mathematical concepts.",
      "skill": {
        "title": "Proportional Reasoning Concepts",
        "grade": "6",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      },
      "image_url": null,
      "additional_details": "This explanatory text provides conceptual foundation for proportional reasoning problems, building understanding before procedural practice."
    },
    {
      "id": "passage1",
      "type": "passage",
      "title": "The History of Algebra",
      "content": "The word 'algebra' comes from the Arabic word 'al-jabr,' which means 'reunion of broken parts.' This mathematical discipline was formalized by the Persian mathematician Muhammad ibn Musa al-Khwarizmi in the 9th century. His book, 'The Compendious Book on Calculation by Completion and Balancing,' introduced systematic methods for solving linear and quadratic equations.\n\nAl-Khwarizmi's work built upon earlier contributions from Babylonian, Greek, and Indian mathematicians. However, his systematic approach and notation made algebra accessible to a wider audience. The methods he developed for solving equations - moving terms from one side to another and combining like terms - are still taught in classrooms today.\n\nAlgebra revolutionized mathematics by introducing the use of symbols to represent unknown quantities. This abstraction allowed mathematicians to solve general problems rather than specific numerical cases. Today, algebra serves as the foundation for advanced mathematics, science, engineering, and technology.",
      "skill": {
        "title": "History of Mathematics",
        "grade": "7",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      },
      "image_url": null,
      "additional_details": "Historical context passage that connects mathematical concepts to cultural and historical development, supporting interdisciplinary learning."
    },
    {
      "id": "text2",
      "type": "explanation",
      "title": "Why We Isolate Variables",
      "content": "When solving equations like 3x + 7 = 22, our goal is to isolate the variable (x) on one side of the equation. But why is this important?\n\nIsolating the variable reveals its value - the number that makes the equation true. Think of an equation as a balanced scale. Whatever we do to one side, we must do to the other to maintain balance. This principle, called the 'golden rule of algebra,' ensures our solution is valid.\n\nThe process follows a logical sequence: First, we undo addition or subtraction (in this case, subtract 7 from both sides). Then, we undo multiplication or division (divide both sides by 3). This order follows the reverse of the order of operations, systematically 'unwrapping' the variable.\n\nUnderstanding this process builds problem-solving skills that extend beyond mathematics. It teaches logical thinking, systematic approaches to complex problems, and the importance of maintaining equivalence - principles applicable to many real-world situations.",
      "skill": {
        "title": "Solving Equations Conceptually",
        "grade": "7",
        "subject": "mathematics",
        "difficulty": "medium",
        "language": "en"
      },
      "image_url": null,
      "additional_details": "Conceptual explanation that builds deep understanding of why algebraic procedures work, not just how to perform them."
    }
  ],
  "verbose": false
}