[ { "question_number": 1, "subject": "Intro", "topic": "Welcome to Examify", "question_text": "Welcome to the **Examify Demo Exam**! \n\nThis exam is designed to demonstrate the capabilities of the Examify platform, including:\n* Rich Markdown Rendering\n* Performance Tracking\n* Custom Exam Creation\n\nAre you ready to explore these features?", "options": { "a": "Yes, let's start!", "b": "No, take me back.", "c": "Maybe later.", "d": "I'm just browsing." }, "correct_answer": "a", "explanation": "Great! Let's dive in. This exam will walk you through the core features of Examify. Note how typical questions look and feel.", "difficulty": "Easy" }, { "question_number": 2, "subject": "Mathematics", "topic": "Calculus - Integration (MathJax)", "question_text": "Examify supports **MathJax** for rendering complex mathematical equations. \n\nEvaluate the following integral:\n\n$$ \\int_{0}^{\\pi} \\sin(x) \\, dx $$", "options": { "a": "0", "b": "1", "c": "2", "d": "$\\pi$" }, "correct_answer": "c", "explanation": "The integral of $\\sin(x)$ is $-\\cos(x)$.\n\nEvaluating from $0$ to $\\pi$:\n$$ [-\\cos(x)]_{0}^{\\pi} = (-\\cos(\\pi)) - (-\\cos(0)) $$\n$$ = (-(-1)) - (-1) = 1 + 1 = 2 $$", "difficulty": "Medium" }, { "question_number": 3, "subject": "CS - Python", "topic": "Code Syntax Highlighting", "question_text": "We also support **Syntax Highlighting** for code blocks. \n\nWhat is the output of this Python snippets?\n\n```python\ndef greet(name):\n return f\"Hello, {name}!\"\n\nprint(greet(\"Examify\"))\n```", "options": { "a": "Hello, Examify!", "b": "Hello, name!", "c": "Error: undefined function", "d": "greet(\"Examify\")" }, "correct_answer": "a", "explanation": "The code defines a function `greet` that takes a name and returns a formatted string. Calling `greet(\"Examify\")` returns `\"Hello, Examify!\"`, which is then printed.", "difficulty": "Easy" }, { "question_number": 4, "subject": "General", "topic": "Rich Text - Tables", "question_text": "Markdown tables are perfect for structured data. \n\nBased on the table below, which Fruit has the color 'Red'?\n\n| Fruit | Color | Taste |\n|:-------|:-------|:------|\n| Apple | Red | Sweet |\n| Banana | Yellow | Sweet |\n| Lemon | Yellow | Sour |", "options": { "a": "Banana", "b": "Lemon", "c": "Apple", "d": "None" }, "correct_answer": "c", "explanation": "Looking at the table row for **Apple**, the Color column clearly states **Red**.", "difficulty": "Easy" }, { "question_number": 5, "subject": "Examify Features", "topic": "Performance Tracking - Scoring", "question_text": "**How is your score calculated?**\n\nExamify tracks your performance in real-time. In this specific demo exam, the settings are:\n* **Correct Answer**: +4 marks\n* **Incorrect Answer**: -1 mark\n\nIf you answer this question correctly, what happens?", "options": { "a": "I get 1 point.", "b": "I get 4 marks added to my score.", "c": "I lose 1 mark.", "d": "Nothing happens." }, "correct_answer": "b", "explanation": "Correct! In this positive marking scheme, a correct answer awards you full marks (+4). Watch out for negative marking on incorrect guesses!", "difficulty": "Easy" }, { "question_number": 6, "subject": "Examify Features", "topic": "Performance Tracking - Unattempted", "question_text": "**What about skipped questions?**\n\nIf you choose not to answer a question (leave it 'Unattempted'), how does it affect your score?", "options": { "a": "It counts as incorrect (-1).", "b": "It awards partial points (+1).", "c": "No marks are added or deducted (0 change).", "d": "The exam cannot be submitted." }, "correct_answer": "c", "explanation": "Unattempted questions typically result in **0** marks. It is often a strategic choice to skip a question if you are unsure, to avoid the penalty of negative marking.", "difficulty": "Medium" }, { "question_number": 7, "subject": "Examify Features", "topic": "Custom Exams - Format", "question_text": "**Create Your Own Exams!**\n\nExamify allows you to upload your own exams. What file format must your custom exam be in?", "options": { "a": ".docx (Word Document)", "b": ".pdf (PDF Document)", "c": ".json (JavaScript Object Notation)", "d": ".txt (Text File)" }, "correct_answer": "c", "explanation": "Examify uses **JSON** files to structure questions. This allows for rich metadata, flexible options, and consistent parsing.", "difficulty": "Medium" }, { "question_number": 8, "subject": "Examify Features", "topic": "Custom Exams - Schema", "question_text": "When creating a custom JSON exam, which of the following fields is **MANDATORY** for every question object?", "options": { "a": "difficulty", "b": "explanation", "c": "topic", "d": "question_text" }, "correct_answer": "d", "explanation": "Every question MUST have a `question_text`, `options`, and a `correct_answer`. Fields like `difficulty`, `topic`, and `explanation` are optional but highly recommended for a better experience.", "difficulty": "Hard" }, { "question_number": 9, "subject": "Physics", "topic": "Visual Learning (Images)", "question_text": "Images can be seamlessly integrated into questions. \n\nWhat phenomenon is shown in this image?\n\n![Prism Light Refraction](https://upload.wikimedia.org/wikipedia/commons/0/06/Prism_rainbow_schema.png)", "options": { "a": "Reflection", "b": "Dispersion", "c": "Diffraction", "d": "Interference" }, "correct_answer": "b", "explanation": "This is **Dispersion**. White light separates into its constituent colors (spectrum) when passing through a prism because different wavelengths refract by different amounts.", "difficulty": "Easy" }, { "question_number": 10, "subject": "Physics", "topic": "Complex Explanations", "question_text": "A projectile is fired with an initial velocity $v_0$ at an angle $\\theta$ to the horizontal. Neglecting air resistance, what is the formula for the **maximum height** ($H$) reached?\n\n*Hint: Think about vertical velocity component.*", "options": { "a": "$H = \\frac{v_0^2 \\sin(2\\theta)}{g}$", "b": "$H = \\frac{v_0 \\sin(\\theta)}{g}$", "c": "$H = \\frac{v_0^2 \\sin^2(\\theta)}{2g}$", "d": "$H = v_0 t + \\frac{1}{2}at^2$" }, "correct_answer": "c", "explanation": "To derive the maximum height:\n\n1. **Vertical Velocity**: $v_y = v_0 \\sin(\\theta)$\n2. At max height, final vertical velocity $v_f = 0$.\n3. Using the kinematic equation $v_f^2 = v_i^2 + 2a d$:\n * $0 = (v_0 \\sin(\\theta))^2 - 2gH$\n * $2gH = v_0^2 \\sin^2(\\theta)$\n * $$H = \\frac{v_0^2 \\sin^2(\\theta)}{2g}$$\n\nOption (a) is the Range, and (b) is the Time of Flight (half).", "difficulty": "Hard" } ]