Chapter 11 Vibrations and Waves

1. Chapter 11 Vibrations and Waves Phy 2053 Conceptual Questions Vibrations and Waves

2. Vibrations and Waves The time for one cycle of a periodic process is called A) amplitude. B) wavelength. C) frequency. D) period. Vibrations and Waves

3. Vibrations and Waves For a periodic process, the number of cycles per unit time is called the A) amplitude. B) wavelength. C) period. D) frequency. Vibrations and Waves

4. Vibrations and Waves For vibrational motion, the maximum displacement from the equilibrium point is called the A) wavelength. B) frequency. C) period. D) amplitude. Vibrations and Waves

5. Vibrations and Waves A mass on a spring undergoes SHM. When the mass is at its maximum displacement from equilibrium, its instantaneous velocity A) is maximum. B) is less than maximum, but not zero. C) is zero. D) cannot be determined from the information given. Vibrations and Waves

6. Vibrations and Waves A mass on a spring undergoes SHM. When the mass is at maximum displacement from equilibrium, its instantaneous acceleration A) is a maximum. B) is less than maximum, but not zero. c) is zero. d) cannot be determined from the information given Vibrations and Waves

7. Vibrations and Waves A mass is attached to a vertical spring and bobs up and down between points A and B. Where is the mass located when its kinetic energy is a maximum? A) at either A or B B) midway between A and B C) one-fourth of the way between A and B D) none of the above Vibrations and Waves

8. Vibrations and Waves A mass is attached to a vertical spring and bobs up and down between points A and B. Where is the mass located when its potential energy is a maximum? A) at either A or B B) midway between A and B C) one-fourth of the way between A and B D) none of the above Vibrations and Waves

9. Vibrations and Waves A mass oscillates on the end of a spring, both on Earth and on the Moon. Where is the period the greatest? A) Earth B) the Moon C) same on both Earth and the Moon D) cannot be determined from the information given Vibrations and Waves

10. Vibrations and Waves Increasing the spring constant k of a mass-and-spring system causes what kind of change in the resonant frequency of the system? (Assume no change in the system's mass m.) A) The frequency increases. B) The frequency decreases. C) There is no change in the frequency. D) The frequency increases if the ratio k/m is greater than or equal to 1 and decreases if the ratio k/m is less than 1. Vibrations and Waves

11. Vibrations and Waves Increasing the mass m of a mass-and-spring system causes what kind of change in the resonant frequency of the system? (Assume no change in the system's spring constant k.) A) The frequency increases. B) The frequency decreases. C) There is no change in the frequency. D) The frequency increases if the ratio k/m is greater than or equal to 1 and decreases if the ratio k/m is less than 1. Vibrations and Waves

12. Vibrations and Waves Increasing the amplitude of a mass-and-spring system causes what kind of change in the resonant frequency of the system? (Assume no other changes in the system.) A) The frequency increases B) The frequency decreases. C) There is no change in the frequency. D) The frequency depends on the displacement, not the amplitude. Vibrations and Waves

13. Vibrations and Waves A mass m hanging on a spring has a natural frequency f. If the mass is increased to 4m, what is the new natural frequency? Vibrations and Waves

14. Vibrations and Waves When the mass of a simple pendulum is tripled, the time required for one complete vibration A) increases by a factor of 3. B) does not change. C) decreases to one-third of its original value. D) decreases to 1/√3 of its original value. Vibrations and Waves

15. Vibrations and Waves Both pendulum A and B are 3.0 m long. The period of A is T. Pendulum A is twice as heavy as pendulum B. What is the period of B? Vibrations and Waves

16. Vibrations and Waves When the length of a simple pendulum is tripled, the time for one complete vibration increases by a factor of Vibrations and Waves

17. Vibrations and Waves What happens to a simple pendulum's frequency if both its length and mass are increased? A) It increases. B) It decreases. C) It remains constant. D) It could remain constant, increase, or decrease; it depends on the length to mass ratio. Vibrations and Waves

18. Vibrations and Waves If you take a given pendulum to the Moon, where the acceleration of gravity is less than on Earth, the resonant frequency of the pendulum will A) increase. B) decrease. C) not change. D) either increase or decrease; it depends on its length to mass ratio. Vibrations and Waves

19. Vibrations and Waves In a wave, the maximum displacement of points of the wave from equilibrium is called the wave's A) speed. B) frequency. C) wavelength. D) amplitude. Vibrations and Waves

20. Vibrations and Waves The number of crests of a wave passing a point per unit time is called the wave's A) speed. B) wavelength. C) amplitude. D) frequency. Vibrations and Waves

21. Vibrations and Waves For a wave, the frequency times the wavelength is the wave's A) speed. B) amplitude. C) intensity. D) power. Vibrations and Waves

22. Vibrations and Waves The frequency of a wave increases. What happens to the distance between successive crests if the speed remains constant? A) It increases. B) It remains the same. C) It decreases. D) It cannot be determined from the information given. Vibrations and Waves

23. Vibrations and Waves Consider a traveling wave on a string of length L, mass M, and tension T. A standing wave is set up. Which of the following is true? A) The wave velocity depends on M, L, T. B) The wavelength of the wave is proportional to the frequency. C) The particle velocity is equal to the wave velocity. D) The wavelength is proportional to T. Vibrations and Waves

24. Vibrations and Waves A string of mass m and length L is under tension T. The speed of a wave in the string is v. What will be the speed of a wave in the string if the mass of the string is increased to 2m, with no change in length? Vibrations and Waves

25. Vibrations and Waves The time for one cycle of a periodic process is called A) amplitude. B) wavelength. C) frequency. D) period. Vibrations and Waves

26. END

27. A ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59

28. B ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59

29. C ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59

30. D ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59

31. Vibrations and Waves 11-01Ref: Sec. 11.1-11.3 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 Doubling only the mass of a vibrating mass-and-spring system produces what effect on the system's mechanical energy? increases the energy by a factor of two increases the energy by a factor of three increases the energy by a factor of four produces no change

32. Vibrations and Waves 11-01Ref: Sec. 11.5 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 Curve A in Fig. 11-1 represents an underdamped situation. an overdamped situation. a moderately damped situation. critical damping.

33. Vibrations and Waves 11-01Ref: Sec. 11.5 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 Curve B in Fig. 11-1 represents an underdamped situation. an overdamped situation. a moderately damped situation. critical damping.

34. Vibrations and Waves 11-01Ref: Sec. 11.5 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 Curve C in Fig. 11-1 represents an underdamped situation. an overdamped situation. a moderately damped situation. critical damping.

35. Vibrations and Waves 11-01Ref: Sec. 11.6 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 For a forced vibration, the amplitude of vibration is found to depend on the sum of the external frequency and the natural frequency. difference of the external frequency and the natural frequency. product of the external frequency and the natural frequency. ratio of the external frequency and the natural frequency.

36. Vibrations and Waves 11-01Ref: Sec. 11.7-11.8 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 In seismology, the S wave is a transverse wave. As an S wave travels through the Earth, the relative motion between the S wave and the particles is parallel. perpendicular. first parallel, then perpendicular. first perpendicular, then parallel.

37. Vibrations and Waves 11-01Ref: Sec. 11.7-11.8 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 In seismology, the P wave is a longitudinal wave. As a P wave travels through the Earth, the relative motion between the P wave and the particles is parallel. perpendicular. first parallel, then perpendicular. first perpendicular, then parallel.

38. Vibrations and Waves 11-01Ref: Sec. 11.9-11.10 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 The intensity of a wave is proportional to both the amplitude squared and the frequency squared proportional to the amplitude squared and inversely proportional to the frequency squared. inversely proportional to the amplitude squared and proportional to the frequency squared. inversely proportional to both the amplitude squared and the frequency squared.

39. Vibrations and Waves 11-01Ref: Sec. 11.13 ~M1 ~M2 ~M3 ~M4 ~M5 ~M6 ~M7 ~M8 ~M10 ~M9 ~M11 ~M12 ~M13 ~M14 ~M15 ~M16 ~M17 ~M18 ~M20 ~M19 ~M21 ~M22 ~M23 ~M24 ~M25 ~M26 ~M27 ~M28 ~M30 ~M29 ~M31 ~M32 ~M33 ~M34 ~M35 ~M36 ~M37 ~M38 ~M40 ~M39 ~M41 ~M42 ~M43 ~M44 ~M45 ~M46 ~M47 ~M48 ~M50 ~M49 ~M51 ~M52 ~M53 ~M54 ~M55 ~M56 ~M57 ~M58 ~M60 ~M59 Resonance in a system, such as a string fixed at both ends, occurs when it is oscillating in simple harmonic motion. its frequency is the same as the frequency of an external source. its frequency is greater than the frequency of an external source. its frequency is smaller than the frequency of an external source.