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
Lambda = v/f = 343/536 = 0.64 m
For open pipe, L = 63.99 /4 = 16 cm
Shorter length, L = 3 x 64/4 = 48 cm = 0.48 m (Ans)
Next frequency = 5 x 64/4 = 80 cm
Longer length, L = 80 cm = 0.8 m (Ans)
Comment in case any doubt please rate my answer....
A tuning fork with a frequency of f = 536 Hz is placed near the top...
7.1 A tuning fork vibrating at 300 Hz is placed in a tank of water. Find the frequency and wavelength of the sound wave in the water. [Answer: 300 Hz, 4.95 m] Find the frequency and wavelength of the sound wave produced in the air above the tank by the vibration of the water surface. [Answer: 300 Hz, 1.14 m] Speed of sound wave in air: v = 343 m/s Speed of sound wave in water: v = 1484 m/s
19, 20, 21
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finishes off on the next photo at the very top but please answer
19,20,21
5 OT 019 (part 1 of 3) 10.0 points An open vertical tube has water in it. A ; tuning fork vibrates over its mouth. As the water level is lowered in the tube, the fifth t resonance is heard when the water level is 4 cm below the top of the tube. What is the wavelength of the sound wave? The...
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.
need help with selecting the correct answers for 9, 10, and
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9. A tuning fork on top of water in a tube has its fundamental resonance for an air column length of 9 (cm) in the tube above water. If the velocity of sound in air is 343 (m/s), the frequency of the tuning fork is about a. 3812 (Hz) b. 1906 (Hz) c. 953 (Hz) d. 476 (Hz) 10. In the above question, the next resonance (second harmonic)...
A vibrating tuning fork is held above a column of air. The fundamental frequency is 343 Hz The water level is lowered until a third resonance is heard. Calculate the length of the air column that produces this third resonance. The original length was .25m The speed of sound in air is 343m/s Please show work The answer sheet lists the answer as 1.25m
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%...
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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...