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📝 Computing Instantaneous Velocity

📖 From Calculus • 3. The Derivation • 28 questions available

Practice MCQs for Computing Instantaneous Velocity. Test your knowledge with carefully crafted questions across easy, medium, and hard difficulty levels.

🔄 Last updated: 2026-07-13

8
Easy Questions
12
Medium Questions
8
Hard Questions

📝 Sample Questions

Q1. If \(s = f(t)\) is the position function, what is the velocity function?

🔹 A. \(v(t) = f'(t)\)
🔹 B. \(v(t) = f(t)\)
🔹 C. \(v(t) = \int f(t) dt\)
🔹 D. \(v(t) = f''(t)\)

💡 Difficulty: easy | ✅ Correct: A

Q2. For \(s = t^3\), find the velocity function.

🔹 A. \(v(t) = 3t^2\)
🔹 B. \(v(t) = t^3\)
🔹 C. \(v(t) = 3t^3\)
🔹 D. \(v(t) = 2t^2\)

💡 Difficulty: medium | ✅ Correct: A

Q3. For \(s = \frac{1}{t+1}\), find the velocity at \(t = 1\).

🔹 A. \(v(1) = -\frac{1}{4}\)
🔹 B. \(v(1) = -\frac{1}{2}\)
🔹 C. \(v(1) = \frac{1}{4}\)
🔹 D. \(v(1) = \frac{1}{2}\)

💡 Difficulty: hard | ✅ Correct: A

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🔗 Related Topics

📝 Approximating Roots📝 Areas and Limits📝 Continuity in Applications📝 Continuity of Compositions📝 Continuity of Inverse Functions
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