
How is a transverse wave produced in a spring?
Answer
520.2k+ views
Hint: Waves are an oscillation which travels through space-time and amid a transfer of the energy. Wave motion transfers energy from one point to a singular , often with no permanent displacement of the particles of the medium —that is, with little or no associated mass transport.
Complete answer:
Transverse waves on a spring are often produced by attaching the spring against the wall or to any fixed position while pulling the spring at distance relative to the fixed position. The displacement of the spring should be in line (perpendicular) to the direction of surface.
A transverse wave is always represented by a cosine curve, it's called because the amplitude of the point is on the curve i.e., its distance from the axis is equal to the sine (or cosine) of an angle.
These curves represent how a standing transverse wave might try consecutive intervals of a short time . The time required for a few degrees of the waves to make a whole oscillation through the axis is known as the amount of the wave motion, then the number of oscillations executed per second is known because of the frequency.
Note:
Wavelength is taken under consideration to be the space between corresponding points on the wave—i.e., the space between two adjacent peaks or troughs of the wave. Transverse waves can be complex, in which the curves are representing them and they are composed of two or more sine or cosine curves.
Complete answer:
Transverse waves on a spring are often produced by attaching the spring against the wall or to any fixed position while pulling the spring at distance relative to the fixed position. The displacement of the spring should be in line (perpendicular) to the direction of surface.
A transverse wave is always represented by a cosine curve, it's called because the amplitude of the point is on the curve i.e., its distance from the axis is equal to the sine (or cosine) of an angle.
These curves represent how a standing transverse wave might try consecutive intervals of a short time . The time required for a few degrees of the waves to make a whole oscillation through the axis is known as the amount of the wave motion, then the number of oscillations executed per second is known because of the frequency.
Note:
Wavelength is taken under consideration to be the space between corresponding points on the wave—i.e., the space between two adjacent peaks or troughs of the wave. Transverse waves can be complex, in which the curves are representing them and they are composed of two or more sine or cosine curves.
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