A sinusoidal wave is travelling on a string under tension T = 8.0(N), having a mass per unit length of 1 = 0.0128(kg/m). It’s displacement function is D(x,t) = Acos(kx - t). It’samplitude is 0.001m and its wavelength is 0.8m. It reaches the end of this string, and continues on to a string with 2 = 0.0512(kg/m) and the same tension as the first string.
Give the values of A, k, and , for the original wave, as well as k and the reflected wave and the transmitted wave.
A sinusoidal wave is travelling on a string under tension T = 8.0(N), having a mass...
A sinusoidal transverse wave is travelling along a string in the negative direction of an x axis. The figure shows a plot of the displacement as a function of position at time t = 0; the y intercept is 4.0 cm. The string tension is 3.3 N, and its linear density is 44 g/m. Find the (a) amplitude, (b) wavelength, (c) wave speed, and (d) period of the wave, (e) Find the maximum transverse speed of a particle in the...
A sinusoidal wave moving along a string under tension is described by the equation D ?,? =0.002sin(10?−120?)(inSIunit) Where ? is the transverse displacement of the string, ? is the distance along the string and ? is the time. Find a) Amplitude of the transverse displacement of the string b) The wavelength of the traveling wave c) Its frequency of oscillation, and d) The speed of propagation of the wave
A sinusoidal wave is traveling on a string with speed 28.0 cm/s. The displacement of the particles of the string at x = 8.3 cm is found to vary with time according to the equation y = (1.3 cm) sin[1.6 - (5.4 s-1)t]. The linear density of the string is 6.4 g/cm. What are (a) the frequency and (b) the wavelength of the wave? If the wave equation is of the form y(x,t) = ym sin(kx - ωt), what are...
A sinusoidal wave is traveling on a string with speed 34.5 cm/s. The displacement of the particles of the string at x = 19 cm is found to vary with time according to the equation y = (8.9 cm) sin[2.2 - (4 s-1)t]. The linear density of the string is 3.8 g/cm. What are (a) the frequency and (b) the wavelength of the wave? If the wave equation is of the form y(x,t) = ym sin(kx - ωt), what are...
The displacement of a transverse traveling wave on a string under tension is described by: D(x, t) = (2.0 cm) .sin((12.57 rad/m)x + (638 rad/s)t + /2] The linear density of the string is 5.00 g/m. 1. What is the tension in the string? 2. What is the maximal speed of a point on the string? String 2 3. The original string (String 1) is tied to a second string with String 1 a linear density of 12 g/m, as...
The displacement of a transverse traveling wave on a string under tension is described by: D(x, t) = (2.0 cm) sin((12.57 rad/m)x+ (638 rad/s)t + T/2] The linear density of the string is 5.00 g/m. 1. What is the tension in the string? 2. What is the maximal speed of a point on the string? String 2 3. The original string (String 1) is tied to a second string with String 1 a linear density of 12 g/m, as shown...
transverse sinusoidal wave is moving along a string in the positive direction of an x axis with a speed of 93 m/s. At t= 0, the string particle at x = 0 has a transverse displacement of 4.1 cm from its equilibrium position and is not moving. The maximum transverse speed of the string particle at x = 0 is 19 m/s. (a) What is the frequency of the wave? (b) What is the wavelength of the wave? If the...
Parts E-H please
A sinusoidal transverse wave is traveling along a string in the negative direction of an x axis. The figure shows a plot of the displacement as a function of position at time t 0; the y intercept is 4.0 cm. The string tension is 2.1 N, and its linear density is 21 g/m. Find the (a) amplitude, (b) wavelength, (c) wave speed, and (d) period of the wave. (e) Find the maximum transverse speed of a particle...
A string is stretched to a tension of 100 N, and has a linear density of 0.025 kg/m. An input disturbance causing a sinusoidal wave has a frequency of 150 Hz, with an amplitude of 5 cm. Determine the speed of the wave. Determine the wavelength. Write down the equation describing the displacement of the string as a function of the position and time.
(35. A sinusoidal wave on a string is described by the wave M function y = 0.15 sin (0.80x – 501) where x and y are in meters and t is in seconds. The mass per unit length of this string is 12.0 g/m. Deter- mine (a) the speed of the wave, (b) the wavelength, (c) the frequency, and (d) the power transmitted by the wave.