A transverse mechanical wave propagates in the positive x-direction through a with a constant wave speed, and the medium oscillates between  and  around an equilibrium position. The figure shows the height of the spring (y) versus the position (x), where the x-axis points in the direction of propagation. The figure shows the height of the spring versus the x-position at t = 0.00 s as a dotted line and the wave at t = 0.80 s as a solid line.   a)Determine the wavelength (in meter). b) Find the propagation velocity of the wave (in m/s). c)Measure the amplitude (in m), d)Calculate the frequency of the wave (in Hertz). e)Calculate the period of the wave (in meter).

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Q: A transverse wave on a string is modeled with the wave function y(x,t) = (0.30 cm) sin (2.00 m x –…

A: Given :    Wave function, y(x,t) = (0.30 cm) sin (2.00 m-1x - 3.00 s-1t +π16)   .....(1)   Then,  y…

Q: In Figure (a), string 1 has a linear density of 1.36 g/m, and string 2 has a linear density of 6.97…

A: Write the expression for the tension in the string. T=Mg2T=2719.81000×2T=1.329 N

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Q: In Figure (a), string 1 has a linear density of 2.14 g/m, and string 2 has a linear density of 7.16…

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Q: Waves on a string are described by the following general equation y(x,t)=Asin(kx−ωt) . A transverse…

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Q: A small bead of mass 4.00 g is attached to a horizontal string. Transverse waves of amplitude A =…

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Q: string oscillates according y (0.550 cm) sin[(T/5.0 cm 4)x] cos[(25.6 TT s)t). What are the (a)…

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Q: The power versus time for a point on a string (μ = 0.05 kg/m) in which a sinusoidal traveling wave…

A: The wave velocity is, v=Frμv=50.00N0.05kg/mv=31.6m/s

Stretched string

A stretched string is a wire which is made up of any metal that must have a larger length compared to its thickness. The ends of the wire are fixed, and when they oscillate or are plucked, it produces two reflected transverse waves of the same frequency and same amplitude. The waves or pulses are traveling in alternate directions and superimpose with one another. This waveform is named standing or stationary waves.