A standing wave is formed on a string which is fixed at both ends. The length of the string is L and the amplitude of the antinode is A. What is the average speed of a node point during one complete oscillation?

Two waves of equal frequency and amplitude are travelling in opposite directions along a stretchedstring. When they meet, they form a stationary wave with three nodes and two antinodes.The frequency of both waves is doubled and a new stationary wave is formed.How many antinodes are there in the new stationary wave?A 1 B 2 C 3 D 4

What are the characteristics of stationary waves? Write two conditions of reflection of waves? By what factor would you have to multiply the tension in the string to double the wave velocity? Why standing wave cannot transfer energy? How many numbers of nodes and antinodes contain a stationary wave vibrating with ‘n’ number of loops?

For a standing wave on a string the wavelength must equal:Select one:a.the distance between adjacent nodes.b.the distance between supports.c.twice the distance between adjacent nodes.d.the distance between adjacent antinodes.

A stationary wave is set up on a string that is stretched between two fixed points that are 48 cmapart.At one instant, the appearance of the string is as shown.fixed point fixed pointWhat is the wavelength of the stationary wave?A 16 cm B 32 cm C 48 cm D 72 cm

Sketch the pattern of nodes and antinodes that you would observe when standing wavesare generated in a cylindrical pipe (closed at one end) at the fundamental frequency andthe first two overtones. For a cylindrical pipe of length L, derive the equation thatdescribes these natural frequencies.