A tuning fork makes a frequency of 440 Hz, if it is held in front of...
Question 5 1 pts Tuning fork A has a frequency of 440 Hz. When A and a second tuning fork B are struck simultaneously, four beats per second are heard. When a small mass is added to one of the tines of B, the two forks struck simultaneously produce two beats per second. The original frequency of tuning fork B was 436 Hz. 432 Hz. 444 Hz. 448 Hz 438 Hz.
A tuning fork generates sound waves with a frequency of 232 Hz. The waves travel in opposite directions along a hallway, are reflected by walls, and return. The hallway is 42.0 m long and the tuning fork is located 14.0 m from one end. What is the phase difference between the reflected waves when they meet at the tuning fork? The speed of sound in air is 343 m/s.
A tuning fork generates sound waves with a frequency of 252 Hz. The waves travel in opposite directions along a hallway, are reflected by walls, and return. The hallway is 47.0 m long and the tuning fork is located 14.0 m from one end. What is the phase difference between the reflected waves when they meet at the tuning fork? The speed of sound in air is 343 m/s. (I got 304.9 and it says "Your response is within 10%...
A violinist tuning a string on her instrument to a tuning fork of 440 Hz detects 4 beats per second. When she loosens the string (which de- creases the frequency of the sound produced by the string), the number of beats per second initially goes down, but as she continues to loosen the string, the number of beats per second starts to increase. The fre- quency of the sound produced by the string on her violin before she started loosening...
The frequency of a tuning fork is 401 Hz. Find the length of the shortest organ pipe which will give 6 beats/s with the fork. The velocity of sound in air is 336.8 m/s.
Oscillation of a 280 Hz tuning fork sets up standing waves in a string clamped at both ends. The wave speed for the string is 630 m/s. The standing wave has four loops and an amplitude of 2.7 mm. (a) What is the length of the string? (b) Write an equation for the displacement of the string as a function of position and time. Round numeric coefficients to three significant digits. (a) Number Units ? Edit (b) y (x, t)...
All the Q's Q8: A 1024 Hz tuning fork is used to obtain a series of resonance levels in a gas column of variable length, with one end closed and the other open. The length of the column changes by 10 cm from resonance to resonance. From this data, the speed of sound in this gas is: (***) A. 205 cm/s B. 340 m/s C. 165 m/s D. 410 m/s V-(10 24)(4)(0,1) Q9: A vibrating tuning fork is held over...
Considering the length of your resonance tube, what is the lowest frequency tuning fork you could use for this experiment? Show your calculations! If the tubing is 25 cm long and we are at 20°C, we can solve for frequency as follows: Tuning fork Frequency, Hz Length, L, Diameter of Tube, D λ = 4(L + 0.3d) Experimental v = f λ Room Temperature, °C 384 0.065m 0.022m 0.2864m 109.98 20
A tuning fork with a frequency of f = 536 Hz is placed near the top of the tube shown below. The water level is lowered so that the length L slowly increases from an initial value of 20.0 cm. Determine the next two values of L that correspond to resonant modes. (Assume that the speed of sound in air is 343 m/s.) shorter length m longer length m
1. The lowest frequency of a guitar string with a length 0.65 m is 248 H s. What is the speed of the wave on this string? . Same guitar, same string as in Question 1. If the mass per unit length of the string is 0.5g/m what is the tension on the string? Slanding Waves 3. A tuning fork produces two maxima, n 1 and n 3, separated by 48 em. Find the frequency of the tuning fork. 4....