When a transverse progressive wave gets superimposed by the reflected wave then stationary transverse waves are produced
A transverse wave can be produced on a stretched string. In this type of wave, the motion of the particles of the medium is perpendicular to the direction of the wave propagation.
the wave produced in a stretched string will be a standing wave .it will have a node and antinode.node means point with zero displacement and antinode means point with maximum displacement
Stationary transverse waves are produced on strings. This is due to the superimposition of the progressive wave and its reflection at the knife edges.
yes, Its possible to have a longitudinal wave on a stretched string by stroking it along its length by a rosined cloth. However, in the wave motion of a stretched string ( tant string with fixed ends) wave (disturbance) produced at one fixed end travels along the length of the string and get reflected back at the other end. Since the original wave and the reflected wave have the same frequency and amplitude, they superimpose to produce stationary transverse disturbance.
The type of wave produced when a string in a sitar vibrates is a transverse wave. This means that the particles of the medium (like air) move perpendicular to the direction of the wave's propagation as the sound travels through the material.
A transverse wave can be produced on a stretched string. In this type of wave, the motion of the particles of the medium is perpendicular to the direction of the wave propagation.
the wave produced in a stretched string will be a standing wave .it will have a node and antinode.node means point with zero displacement and antinode means point with maximum displacement
Stationary transverse waves are produced on strings. This is due to the superimposition of the progressive wave and its reflection at the knife edges.
Stationary transverse waves are produced on strings. This is due to the superimposition of the progressive wave and its reflection at the knife edges.
yes, Its possible to have a longitudinal wave on a stretched string by stroking it along its length by a rosined cloth. However, in the wave motion of a stretched string ( tant string with fixed ends) wave (disturbance) produced at one fixed end travels along the length of the string and get reflected back at the other end. Since the original wave and the reflected wave have the same frequency and amplitude, they superimpose to produce stationary transverse disturbance.
a streched string is a wave in itself though stationary when it is plucked the strongest force creates the most audible wave form which is then modified by concomintant wave(e.g.,guitar);I like the eirst two relevant answers better:they're probably right
The type of wave produced when a string in a sitar vibrates is a transverse wave. This means that the particles of the medium (like air) move perpendicular to the direction of the wave's propagation as the sound travels through the material.
When a stretched string is released, the potential energy in the string is converted to kinetic energy, causing the string to vibrate due to the release of stored energy.
The forces exerted on a yoyo hanging motionless on a string are gravity acting downward and tension in the string acting upward. These forces are balanced, resulting in a state of equilibrium where the yoyo remains stationary.
Elastic potential energy is stored in a stretched string, which is the energy stored in an object when it is deformed (such as being stretched) and can be released when the object returns to its original shape.
The principle used in a sonometer is to study the vibrations of a stretched string. By adjusting the tension and length of the string, different frequencies can be produced and resonances can be observed. This helps in understanding the relationship between tension, length, and frequency of the vibrating string.
Stationary waves are produced in Melde's experiment by fixing one end of a string to a vibrator and the other end to a tension-adjusting device. The vibrator creates waves that travel along the string and are reflected back at the tension-adjusting device. These reflected waves interfere with the incoming waves, creating stationary points of constructive and destructive interference where the waves appear to be standing still.