The fundamental frequency of a standing wave on a 1.1-m-long string is 450Hz. What would be...
A 3.00 meter long string oscillates in the standing wave pattern shown to the right with a wave speed of 100 m/s. What is the fundamental frequency for this string? 8.33 Hz 16.7 Hz 25 Hz 1.67 Hz 3.38 Hz
A tube open at one end produces a standing wave with a fundamental frequency of 625 Hz when the temperature is -10.0 °C, what is the length of the tube, in meters? b) If we wanted to produce a standing wave with the same fundamental frequency in a string with a length of 1.30 m and a mass of 4.00 g, what would be the tension in the string, in Newtons? a)_____ m b) _____ N
A 3.00 meter long string oscillates in the standing wave pattern shown to the right with a wave speed of 100 m/s. What is the fundamental frequency for this string? 8.33 Hz O 16.7 Hz 25 Hz 1.67 Hz O 3.38 Hz
11. A 2.00 m long taut string is set into vibrations such that standing wave patterns form along the string. Assum a wave speed of 150 m/s. (a) Make a sketch showing the second overtone. (b) What is the frequency of this second overtone? Az=L 13= 2/3L
What is the lowest frequency (excluding the fundamental) at which standing wave can occur in a 0.85-m long pipe with one end open and one end closed. The speed of sound in air is 337 m/s.
what is the lowest frequency (excluding the fundamental) at which standing wave can occur in a 0.85-m long pipe with one end open and one end closed. The speed of sound in air is 335 m/s.
Question 20 If 300 Hz is the fundamental frequency of a standing wave on a string, what is the frequency of the 2nd harmonic? 100 Hz 150 Hz 300 Hz 600 Hz 900 Hz
You generate a standing wave on a 1-m long string, fixed on both ends, by forcing it to vibrate at 100 Hz. When doing so, the standing wave has a wavelength of 1 m. According to the wave equation, v=Af, the speed of the wave along the string is 100 m/s. Suppose the forcing frequency is doubled to 200 Hz, without changing the length, tension or ends of the string. What is the new wavelength and wave speed? A. The...
A 2.0 meters long string is fixed but both ends and tightened until the wave speed is 40 m/s. What is the frequency of the standing wave shown in figure below?
If the tension in a 2 m string was provided by a 150g mass, and the µ for the sting was 1.0 g/m, what is the speed of a wave traveling along the string, and what is the fundamental frequency for a standing wave on this string? If you doubled the mass density of the string and tripled the hanging mass, what would happen to the fundamental frequency of the standing wave? Please answer both!