The formula to calculate either speed, frequency or wavelength for any wave, either transverse or longitudinal is:
v=fλ
Where:
v - Wave velocity (ms-1)
f - Frequency (Hz)
λ - Wavelength (m)
The formula for calculating the phase difference between two waves is: Phase Difference (2 / ) (x) Where: Phase Difference is the difference in phase between the two waves is the wavelength of the waves x is the difference in position between corresponding points on the waves
The formula for calculating the velocity of longitudinal waves is v (E/), where v is the velocity of the wave, E is the elastic modulus of the material, and is the density of the material.
The sound distance formula, also known as the speed of sound formula, is used to calculate the distance traveled by sound waves in a given medium. It is represented as distance speed of sound x time.
f_b = |f_2 - f_1| is the formula for beat frequency
To compare the energy of two waves, you can use the formula E=mc^2, where E is energy, m is mass, and c is the speed of light. Another way is to calculate the energy of the waves using the formula E=hv, where E is energy, h is Planck's constant, and v is the frequency of the wave. By comparing the calculated energy values of the waves, you can determine which wave has more energy.
It is the same as with transverse waves, because you are only considering it's amplitude.
The formula for calculating the phase difference between two waves is: Phase Difference (2 / ) (x) Where: Phase Difference is the difference in phase between the two waves is the wavelength of the waves x is the difference in position between corresponding points on the waves
The formula for calculating the velocity of longitudinal waves is v (E/), where v is the velocity of the wave, E is the elastic modulus of the material, and is the density of the material.
The sound distance formula, also known as the speed of sound formula, is used to calculate the distance traveled by sound waves in a given medium. It is represented as distance speed of sound x time.
Matter waves have both particle and wave nature. This concept was first put forward by Ervin Schrodinger I believe. There is also a formula for calculating different entities of matter waves.
f_b = |f_2 - f_1| is the formula for beat frequency
To compare the energy of two waves, you can use the formula E=mc^2, where E is energy, m is mass, and c is the speed of light. Another way is to calculate the energy of the waves using the formula E=hv, where E is energy, h is Planck's constant, and v is the frequency of the wave. By comparing the calculated energy values of the waves, you can determine which wave has more energy.
The number of complete waves that pass a point in a given amount of time is determined by the frequency of the wave. It is calculated by dividing the frequency of the wave by the time taken for the waves to pass. This relationship is expressed by the formula: number of waves = frequency × time.
The formula for a sine wave is y A sin(Bx C), where A is the amplitude, B is the frequency, and C is the phase shift. Sine waves are used in mathematical calculations to model periodic phenomena such as sound waves, light waves, and electrical signals. They are also used in trigonometry, physics, and engineering to analyze and predict the behavior of oscillating systems.
It is SiO2 (Silicon dioxide), Salt water and foam made from ducks
barn
There are a few different formulas, depending on what measurements you know. For mechanical waves . . . the mechanical characteristics of the medium. For electromagnetic waves . . . the electrical characteristics of the medium. For all waves . . . the product of (wavelength) multiplied by (frequency).