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Oscillations – Energy in SHM, Time Period of Spring & Pendulum

Physics · Grade 11 · Week 36 · 25 questions

Oscillations is a foundational Grade 11 physics chapter that covers Energy in SHM and Time Period of Spring & Pendulum. Solid foundations here make later chapters on mechanics, electromagnetism, and modern physics much easier.

What you'll practise

  • Calculate Energy in SHM
  • Derive Time Period of Spring & Pendulum
  • Apply oscillations concepts to NCERT exercise and exemplar problems
All 25 questions in this Oscillations – Energy in SHM, Time Period of Spring & Pendulum quiz

Grade 11 PhysicsOscillations – Energy in SHM, Time Period of Spring & Pendulum: 25 practice questions with instant scoring and explanations.

  1. The kinetic energy in SHM at displacement x is:
  2. The potential energy in SHM at displacement x is:
  3. The total mechanical energy in SHM is:
  4. In SHM, total energy is:
  5. Maximum KE in SHM occurs at:
  6. Maximum PE in SHM occurs at:
  7. At mean position, PE is:
  8. At x = A/√2, KE equals:
  9. The frequency of KE oscillation in SHM compared to displacement is:
  10. The time period of a spring-mass system is T = :
  11. The frequency of a spring-mass system is f = :
  12. If mass is doubled in spring-mass system, time period becomes:
  13. If spring constant is quadrupled, time period:
  14. Two identical springs in parallel have effective k = :
  15. Two identical springs in series have effective k = :
  16. Time period of simple pendulum T = :
  17. The period of pendulum is independent of:
  18. If length of pendulum is quadrupled, its time period:
  19. On the Moon (g_moon = g/6), pendulum period compared to Earth:
  20. A second's pendulum has time period:
  21. Length of second's pendulum on Earth ≈ :
  22. A pendulum at equator vs poles:
  23. The SHM assumption for pendulum requires:
  24. Spring potential energy at extension x is:
  25. A 2 kg mass on spring of k = 200 N/m. Frequency ≈ :
Question 1 of 250 correct so far

The kinetic energy in SHM at displacement x is: