Answered: A string with a mass m = 6.00 g and a… | bartleby

Related questions

Question

A string with a mass m = 6.00 g and a length L = 5.00 m has one end attached to a wall; the other end is draped over a small, fixed pulley a distance d = 3.00 m from the wall and attached to a hanging object with a mass M = 2.00 kg as in the figure below. If the
horizontal part of the string is plucked, what is the fundamental frequency of its vibration?
Hz
M

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps with 1 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

Your answer is partially correct. A transverse wave on a string has an amplitude of 0.188 m and a frequency of 215 Hz. Consider the particle of the string at x = 0 m. It begins with a displacement of y=0m when t = 0 s. How much time passes between the first two instants when this particle has a displacement of y = 0.0817 m? Number i -0.000332 Units S
A string experiences several harmonic frequencies. Two successive frequencies are 325Hz and 390Hz. a) What is the fundamental frequency? b) What is the next harmonic higher than 195Hz? c) Which harmonic is this?
A thin rod of mass M = 10.0 kg and length L = 60.0 cm is connected to a wall by a hinge. A rope of mass m = 40.0 g and length l = 1.00 m is attached to the end of the rod as shown in the image. Assume that when the rope is disturbed, the rod remains relatively stationary without significant "jiggle". a) If the rope is plucked to produce the lowest-frequency standing wave, what is the resonant frequency of this wave (first harmonic)? b) Let A = 10.0 cm represent the amplitude of the standing wave, defined as themaximum displacement from equilibrium of the point on the rope with the largest oscillations. The displacement y of this point as a function of time canbe expressed as y = A sin wt, where w is the angular frequency. What is themaximum velocity of this point during its oscillations? c) Assume you manage to get the second harmonic on the same string, which points) on the rope have an amplitude of 10.0 cm? Draw a picture or write as distance from the hinge.Justify answer.
a. A wooden flute, open at both ends, is 0.5 m long. Determine its fundamental vibration frequency assuming the speed of sound in air is 340 m/s b. How far from one end should a finger hole be placed to produce a sound whose frequency is 44 times that calculated in the first part.
A 500 g string has length 10 m and is open at both ends. The force along the string is 40 N. Which one of the following harmonics has a distance between a node and the closest antinode of 1 m? 3rd harmonic 5th harmonic 6th harmonic 7th harmonic 9th harmonic 10th harmonic
A string of mass 9 grams is stretched to a length of 0.4 meters and fastened at both end so that it can freely vibrate. The tension on the string is 2000 Newtons. What is the linear density of the string? kg/m Submit Answer Tries 0/2 At what speed would a wave propagate on this string? m/s Submit Answer Tries 0/2 What is the wavelength of the first harmonic (also called the fundamental frequency) of standing wave created by the vibrating string? Submit Answer Tries 0/2 What is the fundamental frequency of the vibrating string? Hz
One end of a string is attached to a rigid wall on a tabletop. The string is run over a frictionless pulley and the other end of the string is attached to a stationary hanging mass. The distance between the wall and the pulley is 0.781 meters, When the mass on the hook is 35.5 kg, the horizontal portion of the string oscillates with a fundamental frequency of 261.6 Hz (the same frequency as the middle C note on a piano). Calculate the linear mass density of the string.
A rope has length L equals to 3.0 m and is fixed to both ends. What is the wave length pattern for the 5th harmonic?
Suppose the strings on a violin are stretched with the same tension and each has the same length between its two fixed ends. The musical notes and corresponding fundamental frequencies of two of these strings are G (196.0 Hz) and E (659.3 Hz). The linear density of the E string is 7.74 x 10-4 kg/m. What is the linear density of the G string?
From 7
A sinusoidal wave is traveling along a rope. The oscillator that generates the wave completes 37.0 vibrations in 33.0 s. A given crest of the wave travels 420 cm along the rope in 15.0 s. What is the wavelength of the wave?
A string with a linear density of 9 kg/m is stretched to a length of 1.8 meters and fastened at both end so that it can freely vibrate. The tension on the string is 1100 Newtons.At what speed would a wave propagate on this string? m/s

SEE MORE QUESTIONS