I'm sorry I really don't understand what you're aiming at. Does it have to do with the m^3?Nathanael said:m/L ≠ 7860 (check the dimensions)
You were given the mass per volume, but you want to know the mass per length. You used the mass per volume where you should have used the mass per length.nesan said:I'm sorry I really don't understand what you're aiming at. Does it have to do with the m^3?
Consider a steel wire with a larger diameter. (They are both steel, so the density is the same.) Which one will have the larger mass per length? Or will it be the same? And why?nesan said:I know it's mass per unit length but how would I go from 7860 kg / m^3 to what I need? Thank you.
A transverse wave in a string is a type of wave that travels along a string or rope, causing the string to move up and down or side to side perpendicular to the direction of the wave's movement.
A transverse wave in a string is created by a disturbance or vibration at one end of the string, which then travels along the string to the other end, carrying energy with it.
The characteristics of a transverse wave in a string include amplitude (height of the wave), wavelength (distance between two consecutive peaks or troughs), frequency (number of waves passing a given point per second), and speed (how quickly the wave travels along the string).
The tension in the string affects the speed of the transverse wave. The higher the tension, the faster the wave travels. This is because a higher tension creates a stiffer string, which allows the wave to travel more quickly.
Transverse waves in strings are commonly used in musical instruments, such as guitars and violins, to produce different pitches and notes. They are also used in many types of telecommunications, including telephone lines and fiber optic cables, to transmit information and data.