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Three consecutive flash photographs of a travelling wave on a string are reproduced in the figure here? The following observations are made. Mark the one which is correct. (Mass per unit length of the string =3 g cm-1.)

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Important Questions on Wave Motion on a String

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A heavy ball is suspended from the ceiling of a motor car through light string. A transverse pulse travels at a speed of 60 cm s-1 on the string when the car is at rest and 62 cm s-1 when the car accelerates on a horizontal road the acceleration of the car is: (Take g=10 m/s2.)
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A copper wire is held at the two ends by rigid supports. At 30°C the wire is just taut, with negligible tension. The speed of transverse waves in this wire at 10°C is:

α=1.7×10-5°C,Y=1.3×1011 N/m2, d=9×103 kg/m3.

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Two small boats are 10 m apart on a lake. Each goes up and down with a period of 4.0 seconds, due to the wave motion on the surface of water. When one boat is at its highest point, the other boat is at its lowest point. Both boats are always within a single cycle of the waves. The speed of the wave is
MEDIUM
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A sinusoidal wave with amplitude ym is travelling with speed V on a string with linear density ρ. The angular frequency of the wave is ω. The following conclusions are drawn. Mark the one which is correct.
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Sinusoidal waves 5.00 cm in amplitude are to be transmitted along a string having a linear mass density equal to 4.00×102 kg m-1. If the source can deliver a maximum power of 90 W and the string is under a tension of 100 N, then the highest frequency at which the source can operate is (Take π2=10)
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A wave pulse, travelling on a two-piece string, gets partially reflected and partially transmitted at the junction. The reflected wave is inverted in shape as compared to the incident one. If the incident wave has wavelength λ and the transmitted wave λ',
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Equations of a stationary wave and a travelling wave are y1=asinkxcosωt and y2=asin(ωt-kx). The phase difference between two points x1=π3k and x2=3π2k are ϕ1 and ϕ2 respectively, for the two waves. The ratio ϕ1/ϕ2 is
EASY
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An observer standing at the sea-coast observes 54 waves reaching the coast per minute. If the wavelength of wave is 10 m, the velocity of wave is