Exam 16: Waves I

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A 30-cm long string, with one end clamped and the other free to move transversely, is vibrating in its second harmonic. The wavelength of the constituent traveling waves is:

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A wave is described by y(x,t) = 0.1 sin(3x + 10t), where x is in meters, y is in centimeters and t is in seconds. The angular wave number is:

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A transverse wave travels on a string of length 1.3 m and diameter 1.1 mm, whose mass is 10 g and which is under a tension of 16 N. What is the linear mass density of the string?

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Let f be the frequency, v the speed, and T the period of a sinusoidal traveling wave. The correct relationship is:

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A sinusoidal wave is generated by moving the end of a string up and down periodically. The generator does not supply any power when the end of the string

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A standing wave pattern is established in a string as shown. The wavelength of one of the component traveling waves is: A standing wave pattern is established in a string as shown. The wavelength of one of the component traveling waves is:

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When a string is vibrating in a standing wave pattern the power transmitted across an antinode, compared to the power transmitted across a node, is:

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The displacement of an element of a string is given by y(x,t) = 4.3sin(1.2x - 4.7t - π/3), with x in meters and t in seconds. Given that , what is v?

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A long string is constructed by joining the ends of two shorter strings. The tension in the strings is the same but string I has 4 times the linear mass density of string II. When a sinusoidal wave passes from string I to string II:

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In the diagram below, the interval PQ represents: In the diagram below, the interval PQ represents:

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When a certain string is clamped at both ends, the lowest four resonant frequencies are measured to be 100, 150, 200, and 250 Hz. One of the resonant frequencies (below 200 Hz) is missing. What is it?

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The tension in a string with a linear density of 0.0010 kg/m is 0.40 N. A 100 Hz sinusoidal wave on this string has a wavelength of:

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What are the three main types of waves?

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The displacement of a string carrying a traveling sinusoidal wave is given by  The displacement of a string carrying a traveling sinusoidal wave is given by   At time t = 0 the point at x = 0 has velocity v<sub>0</sub> and displacement y<sub>0</sub>. The phase constant  \phi  is given by tan \phi  =: At time t = 0 the point at x = 0 has velocity v0 and displacement y0. The phase constant ϕ\phi is given by tan ϕ\phi =:

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A string of length 100 cm is held fixed at both ends and vibrates in a standing wave pattern. The wavelengths of the constituent traveling waves CANNOT be:

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Two waves are traveling on two different strings. The displacement of one is given by y1(x,t) = ymsin(kx + ω \omega t) and of the other by y2(x,t) = ymsin(kx + ω \omega t + φ). What is the difference between these two waves?

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The sinusoidal wave y(x,t) = ymsin(kx - ω \omega t) Is incident on the fixed end of a string at x = L. The reflected wave is given by:

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A traveling sinusoidal wave is shown below. At which point is the motion 180 °\degree out of phase with the motion at point P?  A traveling sinusoidal wave is shown below. At which point is the motion 180  \degree  out of phase with the motion at point P?

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A 40-cm long string, with one end clamped and the other free to move transversely, is vibrating in its fundamental standing wave mode. The wavelength of the constituent traveling waves is:

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The sum of two sinusoidal traveling waves is a sinusoidal traveling wave only if:

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