Questions OSCILLATIONS AND WAVES

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Questions 1 (IB) a) A pendulum consists of a bob suspended by a light inextensible string from a rigid support. The pendulum bob is moved to one side and then released. The sketch graph shows how the displacement of the pendulum bob undergoing simple harmonic motion varies with time over one time period. displacement 3 (IB) a) In terms of the acceleration, state two conditions necessary for a system to perform simple harmonic motion. b) A tuning fork is sounded and it is assumed that each tip vibrates with simple harmonic motion. d time On a copy of the sketch graph: (i) Label, with the letter A, a point at which the acceleration of the pendulum bob is a maximum. (ii) Label, with the letter V, a point at which the speed of the pendulum bob is a maximum. b) Explain why the magnitude of the tension in the string at the midpoint of the oscillation is greater than the weight of the pendulum bob. (IB) The graph below shows how the displacement x of a particle undergoing simple harmonic motion varies with time t. The motion is undamped. x t a) Sketch a graph showing how the velocity v of the particle varies with time. b) Explain why the graph takes this form. (4 marks) The extreme positions of the oscillating tip of one fork are separated by a distance d. (i) State, in terms of d, the amplitude of vibration. (ii) Sketch a graph to show how the displacement of one tip of the tuning fork varies with time. (iii) On your graph, label the time period T and the amplitude A. (8 marks) 4 (IB) a) Graph 1 below shows the variation with time t of the displacement d of a travelling (progressive) wave. Graph shows the variation with distance x along the same wave of its displacement d. Graph 1 4..1..3.4.5.6 Graph 4..4.8 1. 1.6..4 x/cm a) State what is meant by a travelling wave. 164

QUESTIONS 5 (IB) b) Use the graphs to determine the amplitude, wavelength, frequency and speed of the wave. (5 marks) a) With reference to the energy transfer through a medium, distinguish between a transverse wave and a longitudinal wave. b) A wave is travelling along the surface of some shallow water in the x-direction. The graph shows the variation with time t of the displacement d of a particle of water. 1 8 6 4 6 8 1 6 (IB)..5.1.15..5.3 Use the graph to determine the frequency and the amplitude of the wave. c) The speed of the wave in b) is 15 cm s 1. Deduce that the wavelength of this wave is. cm. d) The graph in b) shows the displacement of a particle at the position x =. Draw a graph to show the variation with distance x along the water surface of the displacement d of the water surface at time t =.7 s. (11 marks) a) By referring to the energy of a travelling wave, explain what is meant by: (i) a ray (ii) wave speed. b) The following graph shows the variation with time t of the displacement x A of wave A as it passes through a point P. 7 (IB) wave A 3. xa/mm. 1.. 1.. 3. t/ms.. 4. 6. 8. 1. The graph below shows the variation with time t of the displacement x B of wave B as it passes through point P. The waves have equal frequencies. wave B. xb/mm 1.. 1.. t/ms.. 4. 6. 8. 1. (i) Calculate the frequency of the waves. (ii) The waves pass simultaneously through point P. Use the graphs to determine the resultant displacement at point P of the two waves at time t = 1. ms and at time t = 8. ms. (6 marks) a) With reference to the energy transfer through a medium, distinguish between a transverse wave and a longitudinal wave. b) The graph shows the variation with time t of the displacement d of a particular water particle as a surface water wave travels through it. 1 8 6 4 6 8 1.5.1.15..5.3 165

Use the graph to determine for the wave: (i) the frequency (ii) the amplitude. c) The speed of the water wave is 1 cm s 1. Calculate the wavelength of the wave. d) The graph in b) shows the displacement of a particle at the position x =. Sketch a graph to show the variation with distance x along the water surface of the displacement d of the water surface at time t =. s. e) The wave meets a shelf that reduces the depth of the water. The polarizer is then rotated by 18 in the direction shown. Sketch a graph to show the variation with the rotation angle θ, of the transmitted light intensity I, as θ varies from to 18. Label your sketch-graph with the letter U. b) The beam in a) is now replaced with a polarized beam of light of the same intensity. The plane of polarization of the light is initially parallel to the polarization axis of the polarizer. polarizer travel of wave wave fronts shelf rotation 3 shallow water deep water polarized light polarization axis The angle between the wavefronts in the shallow water and the shelf is 3. The speed of the wave in the shallow water is 1 cm s 1 and in the deeper water is 18 cm s 1. For the wave in the deeper water, determine the angle between the normal to the wavefronts and the shelf. (1 marks) 8 (IB) a) A beam of unpolarized light of intensity I is incident on a polarizer. The polarization axis of the polarizer is initially vertical as shown. polarizer rotation 9 (IB) The polarizer is then rotated by 18 in the direction shown. On the same axes in a), sketch a graph to show the variation with the rotation angle θ, of the transmitted light intensity I, as θ varies from to 18. (5 marks) An orchestra playing on boat X can be heard by tourists on boat Y, which is situated out of sight of boat X around a headland. X headland Y ocean The sound from X can be heard on Y due to A. refraction 166 unpolarized light polarization axis B. reflection C. diffraction D. transmission.

QUESTIONS 1 (IB) A small sphere, mounted at the end of a vertical rod, dips below the surface of shallow water in a tray. The sphere is driven vertically up and down by a motor attached to the rod. The oscillations of the sphere produce travelling waves on the surface of the water. rod sphere water surface a) The diagram shows how the displacement of the water surface at a particular instant in time varies with distance from the sphere. The period of oscillation of the sphere is.7 s. displacement/mm 1.5 1..5.5 1. 1.5 5 1 15 distance/mm Use the diagram to calculate, for the wave: (i) the amplitude (ii) the wavelength (iii) the frequency (iv) the speed. b) The wave moves from region A into a region B of shallower water. The waves move more slowly in region B. The diagram (not to scale) shows some of the wavefronts in region A. 6 11 (IB) (i) With reference to a wave, distinguish between a ray and a wavefront. (ii) The angle between the wavefronts and the interface in region A is 6. The refractive index A n B is 1.4. Determine the angle between the wavefronts and the interface in region B. (iii) On the diagram above, construct three lines to show the position of three wavefronts in region B. c) Another sphere is dipped into the water. The spheres oscillate in phase. The diagram shows some lines in region A along which the disturbance of the water surface is a minimum. lines of minimum disturbance wavefront (i) Outline how the regions of minimum disturbance occur on the surface. (ii) The frequency of oscillation of the spheres is increased. State and explain how this will affect the positions of minimum disturbance. (15 marks) a) Describe two ways in which standing waves differ from travelling waves. b) An experiment is carried out to measure the speed of sound in air, using the apparatus shown below. motion region A region B 167

1 (IB) tuning fork, frequency 44 Hz tube tank of water A tube that is open at both ends is placed vertically in a tank of water until the top of the tube is just at the surface of the water. A tuning fork of frequency 44 Hz is sounded above the tube. The tube is slowly raised out of the water until the loudness of the sound reaches a maximum for the first time, due to the formation of a standing wave. (i) Explain the formation of a standing wave in the tube. (ii) State the position where a node will always be produced. (iii) The tube is raised a little further. Explain why the loudness of the sound is no longer at a maximum. c) The tube is raised until the loudness of the sound reaches a maximum for a second time. Between the two positions of maximum loudness the tube has been raised by 36.8 cm. The frequency of the sound is 44 Hz. Estimate the speed of sound in air. a) State two properties of a standing (stationary) wave. (1 marks) b) The diagram shows an organ pipe that is open at one end. l The length of the pipe is l. The frequency of the fundamental (first harmonic) note emitted by the pipe is 16 Hz. 13 (IB) (i) On a copy of the diagram, label with the letter P the position along the pipe where the amplitude of oscillation of the air molecules is the largest. (ii) The speed of sound in the air in the pipe is 33 m s 1. Calculate the length l. c) Use your answer to b)(ii) to suggest why it is better to use organ pipes that are closed at one end for producing low frequency notes rather than pipes that are open at both ends. (8 marks) A microwave transmitter emits radiation of a single wavelength towards a metal plate along a line normal to the plate. The radiation is reflected back towards the transmitter. microwave transmitter microwave detector metal plate A microwave detector is moved along a line normal to the microwave transmitter and the metal plate. The detector records a sequence of equally spaced maxima and minima of intensity. a) Explain how these maxima and minima are formed. b) The microwave detector is moved through 13 mm from one point of minimum intensity to another point of minimum intensity. On the way it passes through nine points of maximum intensity. Calculate the (i) wavelength of the microwaves. (ii) frequency of the microwaves. c) Describe and explain how it could be demonstrated that the microwaves are polarized. (11 marks) 168