Exam 11: Waves

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The period of a periodic wave is 2.80 milliseconds.The frequency of the vibration motion of the wave is

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Two guitar strings are under the same tension and have the same length.If their fundamental frequencies are in a ratio of 3:2,what is the ratio of their masses?

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A longitudinal wave travels on a slinky or any long spring.The wave is represented by the equation z(z,t) = 1.2 cm cos(1800 rad/s t + 60 m-1 z).What is the wave vector of the wave?

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The wavelength of a periodic wave is 0.750 m.If the frequency is 425 Hz,then what is the velocity of the wave?

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A string on a guitar is stretched between two points 35.0 cm apart with a tension of 65.0 N.The mass/length of the string is 0.00400 kg/m.The velocity of wave propagation on the string is

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The wavelength of a periodic wave is 0.750 m.If the frequency is 365 Hz,then what is the angular frequency, ω\omega ,of the wave?

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Two strings on a violin are stretched between two points 20.0 cm apart.The mass per length of the strings are the same.If the ratio of the frequencies of the fundamental modes is 1.5 to 1.0,then what is the ratio of the tensions in the strings?

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A string is stretched with a tension of 100 N.The string has a length of 2.00 meters.The velocity of wave propagation along the string is 220 m/s.The mass of the string is

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A transverse periodic wave is represented by the equation y(x,t) = 2.50 cm cos(2,500 rad/s t - 15.0 m-1 x).What is the frequency of the vibration of the wave?

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A transverse periodic wave is represented by the equation z(y,t) = 1.50 cm sin(1,250 rad/s t + 10.0 m-1 y).What is the velocity of the wave?

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A guitar string is supposed to be played with a fundamental frequency of 880 Hz.If it is determined to have,instead,a fundamental frequency of 882 Hz,by what amount (as a percentage)must the tension in the string be changed in order that the fundamental frequency be restored to 880 Hz?

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What is the distance between a node and an antinode?

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A string on a guitar is stretched between two points 35.0 cm apart with a tension of 65.0 N.The mass/length of the string is 0.00400 kg/m.The frequency of the mode of vibration with the lowest frequency is

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A transverse periodic wave is represented by the equation y(z,t) = 2.0 cm sin(1,200 rad/s t - 20.0 m-1 z).Another transverse wave is represented by the equation y(z,t) = 2.0cm sin(1,200 rad/s t + 20.0 m-1 z).What is the equation that represents the superposition of the two waves?

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The frequency of a periodic wave is 325 Hz.If the wavelength is 50.0 cm,then what is the velocity of the wave?

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The intensity of the sound wave from an airplane is 1.0 ×\times 102 W/m2 at 5.0 m.What is the intensity at 100 m?

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A transverse periodic wave is represented by the equation y(z,t) = 2.0 cm sin(1,200 rad/s t - 20.0 m-1 z).Another transverse wave is represented by the equation y(z,t) = 2.0 cm sin(1,200 rad/s t - 20.0 m-1 z).What is the equation that represents the superposition of the two waves?

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A length of piano wire is used to hang a mass from the ceiling.If the total mass of the string is 0.72 g and the mass hung from it is 1850 g,what is the length of the wire,assuming the fundamental frequency when plucked in these circumstances is 1280 Hz?

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A string on a violin is stretched between two points 20.00 cm apart with a tension of 120.0 N.The mass/length of the string is 0.002000 kg/m.The frequency of the 2nd overtone is

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A wave is traveling with a velocity of 300 m/s and strikes a surface at an angle of 30.0 degrees with the normal to the surface.The wave splits into a reflected part and a refracted part.The refracted wave travels with a velocity of 400 m/s.What is the angle of refraction?

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