Answered: In Melde's experiment, tuning fork was… | bartleby

Related questions

Question

In Melde's experiment, tuning fork was
arranged in perpendicular position and 6 loops
were formed along a length of 1.5 m of the
string stretched by a weight of 10 gms. If mass
of the string 9 × 105 kg, calculate the frequency
of tuning fork.

Expert Solution

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A steel wire with mass 21.7 g and length 1.30 m is strung on a bass so that the distance from the nut to the bridge is 1.10 m. (a) Compute the linear density of the string.(b) What velocity wave on the string will produce the desired fundamental frequency of the E1 string, 41.2 Hz?(c) Calculate the tension required to obtain the proper frequency.(d) Calculate the wavelength of the string's vibration.(e) What is the wavelength of the sound produced in air? (Assume the speed of sound in air is 343 m/s.)
We used an experimental setup like the one shown below. The length of the string between the string vibrator and the pulley is L = 2.00 m. The mass per unit length or linear density of the string is μ = 0.0005 kg/m. The string vibrator can oscillate at any frequency. The hanging mass is 511 g. Frictionless pulley String vibrator μl= dm dx The wavelength of the fifth mode (n = 5) is m. The frequency of the fifth mode (n = 5) is Hz. The tension in the string is close to When the mode of vibration is increased to n = 10, the wave speed of the string will → 2 The wave speed on the string is m/s. N. constant Drag answer here Drag answer here Drag answer here Drag answer here Drag answer here m Hanging mass 500 125 remain the same 0.8 100 2.0 increase
A piano wire with mass 2.60g and length 81.0cm is stretched with a tension of 30.0N . A wave with frequency 110 Hz and amplitude 1.40 mm travels along the wire. (a)Calculate the average power carried by the wave. (b)What happens to the average power if the wave amplitude is halved?
A 0.717 gram guitar string is 0.629 m long. The string is under a tension of 73.9 N.(a) What are the fundamental frequency and the third harmonics frequency? (b)What are their wavelengths?
The string of 5 meters long is clamped at the ends and is vibrating as the third harmonic. The string vibrates up and down with 75 complete vibrational cycles in 6 seconds. Determine the frequency of the wave.
What is the frequency observed with a wavelengh of (6.1x10^2) nm? Answer with 2 significant figures and it must be in scientific notation. Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: Answer x10