Solution)
We know, wavelength (lambda) = speed/ frequency
So, speed= 4.1 m*185 Hz = 758.5 m/s (Ans)
======
Good luck!:)
Two nearby nodes of a standing wave are separated by 4.1 m. If the frequency of...
Suppose you have a standing wave with three nodes and two anti-nodes (two vibrating segments). and the trequency is 60.0 Hz. You turn the knob on the controller so that the frequency now reads 55 Hz. How many anti-nodes do you expect to see? If the pattern is no longer a standing wave, this means 0 anti-nodes. I expect to see anti-nodes
A string is stretched to a length of 1.2 m and a standing wave is produced with a speed of 4 m/s. The pattern for the standing wave is that of one anti-node between two nodes. What is the frequency that produces a standing wave? Include a diagram of the standing wave
14. The distance between the third and eighth nodes in a standing wave pattern is 60 cm, as shown in the diagram below. --- 18 cm---- ão a) What is the wavelength of the waves producing this pattern? 2 marks b) If the source generating these waves has a frequency of 25 Hz, what is the wave speed? 2 marks
A standing wave on a string that is fixed at both ends has frequency 80.0 Hz. The distance between adjacent antinodes of the standing wave is 16.0 cm. What is the speed of the waves on the string, in m/s?
A distance of 8.00 cm is measured between two adjacent nodes of a standing wave on a 32.0 cm long string. a) In which harmonic number n is the string vibrating? b0 Find the frequency (In Hz) of this harmonic if the string has a mass of 2.05 x 10-2 kg and a tension of 855 N. (give answer in Hz)
Consider a three-loop standing wave on a 9.45-m spring. If the frequency is 1.25 Hz, find the speed (m/s) of the waves traveling along the spring.
The speed of transverse waves in a 1.5-m-long stretched string is 90 m/s. A standing wave having five nodes (including the two at the ends) is created in the string. What is the wave’s frequency?
A 6m long string is stretched out between two points so that is supports a wave speed of 40 m/s. The string is then shaken at one end with the frequency of 10 Hz to generate a standing wave pattern on it. Where will the nodes of this standing wave be located on the string?
(Figure 1) shows a standing wave on a 2.3 m -long string that has been fixed at both ends and tightened until the wave speed is 50 m/s . You may want to review (Pages 460 - 463) . Figure 1 of 1The figure shows a string attached to two walls oscillating as a standing wave with 3 nodes and 4 anti-nodes. Part A Part complete What is the frequency? Express your answer with the appropriate units.
A wave traveling on a Slinky® that is stretched to 4 m takes 6.15 s to travel the length of the Slinky and back again. (a) What is the speed (in m/s) of the wave? m/s (b) Using the same Slinky® stretched to the same length, a standing wave is created which consists of seven antinodes and eight nodes. At what frequency (in Hz) must the Slinky be oscillating? Hz