standing transverse wave is formed in a string that is 5.0 m long. Both ends of the string are fixed. Eight loops are present in the standing wave 1. Draw the standing wave. Label one node and one antinode. 2. Find the wavelength of the wave. Fully explain how you found the wavelength. 3. If it takes a wave 0.60 s to travel the length of the string, find the speed of the wave. 4. Find the frequency of the wave.

QUESTION 6 Which of the following statements correctly describe dispersive waves? a. In the dispersion relation a=ck, the velocity of the propagating wave is independent of the wave number k. b. In the dispersion relation w =ck, the frequency of the propagating wave is depending on the wavelegth O c. In the dispersion relation m=ck the velocity of the propagating wave is depending on the wave number . d. In the dispersion relation w=ck, the frequency of the propagating wave is independent of the wavelength À.

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The following figure is a snapshot graph at t=0s of a 5.0 Hz wave traveling to the left. a. What is the wave speed? b. What is the phase constant? C. Write the displacement equation for this wave. D (mm) AA Snapshot graph at t = 0 s x (m)

A standing transverse wave is formed in a string that is 5.0 m long. Both ends of the string arefixed. Eight loops are present in the standing wave. Answer the following questions about thewave. Make sure to show all work clearly.1. Draw the standing wave. Label one node and one antinode.2. Find the wavelength of the wave. Fully explain how you found the wavelength.3. If it takes a wave 0.60 s to travel the length of the string, find the speed of the wave.

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Consta A guitar string is 90.0 cm long and has a mass of 3.00 g . From the bridge to the support post (= l) is 60.0 cm and the string is under a tension of 527 N. Part A What are the frequencies of the fundamental and first two overtones? Enter your answers numerically separated by commas. ? f1, f2, f3 = Hz Submit Request Answer

The middle C string on a piano has a fundamental frequency of 262 Hz, and the string for the first A above middle C has a fundamental frequency of 440 Hz. 1. Calculate the frequencies of the next two harmonics of the C string. 2. If the A and C strings have the same linear mass density and length λ, determine the ratio of tensions in the two strings. 3. If you look inside a real piano, you'll see that the assumption made in part (B) is only partially true. The strings are not likely to have the same length. The string densities for the given notes might be equal, but suppose the length of the A string is only 64% of the length of the C string. What is the ratio of their tensions?

A string is fixed at both ends. The mass of the string is 0.0010 kg and the length is 4 m. The string is under a tension of 180 N. The string is driven by a variable frequency source to produce standing waves on the string. Find the wavelengths and frequencies of the first four modes of standing waves. a. A1 = fi = Hz b. A2 = m f2 = Hz c. A3 = m f3 Hz %3D d. X4 = m fa = Hz

Jeremiah was investigating different aspects of sound waves. He listened to two sounds. Sound 1 had a lower pitch than Sound 2. Based on this information, how was Sound Wave 1 different from Sound Wave 2? O A. Sound Wave 1 had a smaller amplitude than Sound Wave 2. B. Sound Wave 1 had a shorter wavelength than Sound Wave 2. C. Sound Wave 1 had a slower speed than Sound Wave 2. D. Sound Wave 1 had a lower frequency than Sound Wave 2.